Production of medical radioisotopes51Cr,62,64Cu, and99mTc by laser-induced photonuclear reactions

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Xuan Pang, Di Wu, Bao-Hua Sun, Mei-Zhi Wang, Hao-Yang Lan, Yu-Hui Xia, Zhe-Nan Wang, Xin-Lu Xu and Xue-Qing Yan. Production of medical radioisotopes 51Cr, 62,64Cu, and 99mTc by laser-induced photonuclear reactions[J]. Chinese Physics C. doi: 10.1088/1674-1137/ae32fa
Xuan Pang, Di Wu, Bao-Hua Sun, Mei-Zhi Wang, Hao-Yang Lan, Yu-Hui Xia, Zhe-Nan Wang, Xin-Lu Xu and Xue-Qing Yan. Production of medical radioisotopes 51Cr, 62,64Cu, and 99mTc by laser-induced photonuclear reactions[J]. Chinese Physics C. doi:10.1088/1674-1137/ae32fa shu
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    Production of medical radioisotopes51Cr,62,64Cu, and99mTc by laser-induced photonuclear reactions

      Corresponding author:Di Wu,wdwd@pku.edu.cn
      Corresponding author:Bao-Hua Sun,bhsun@buaa.edu.cn
    • 1. School of Physics, Beihang University, Beijing 100191, China
    • 2. State Key Laboratory of Nuclear Physics and Technology, School of Physics, CAPT, Peking University, Beijing 100871, China
    • 3. Beijing Laser Acceleration Innovation Center, Beijing 101407, China

      Abstract:Laser-driven bremsstrahlung photon sources offer a promising approach to producing medical radioisotopes by photonuclear reactions. In this work, we report new activation measurements ofnatCr,natCu, andnatRu using laser-driven bremsstrahlung at Peking University’s Compact Laser Plasma Accelerator laboratory. The 200 TW laser was utilized with a 0.2 Hz repetition frequency. Activities of 2.27 Bq for51Cr, 5110 Bq for62Cu, 53.9 Bq for64Cu, and 16.4 Bq for99mTc are achieved after irradiation for 20−30 min, using targets with a thickness of 2 mm. These crucial data, together with dedicated Monte Carlo simulations, enable a realistic evaluation to address the increasing demand in nuclear medicine. It is found that utilizing a repetition frequency of 100 Hz for the 200 TW laser and 10-cm-thick targets can satisfy the clinical diagnostic requirements of a typical activity of MBq for the isotopes of interest.

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        I. INTRODUCTION
        • Diagnostic and therapeutic procedures using radioisotopes are now routine in the field of medicine. The relevant radioisotopes are typically produced in nuclear reactors or cyclotrons. In comparison, photonuclear reactions produce less heat owing to lower gamma-induced energy deposition, allowing the use of thicker targets with reduced cooling requirements [1]. Furthermore, they allow simultaneous multi-target irradiation [2], maximizingγ-beam utilization for the efficient production of various radioisotopes, including novel isomers [3,4] that traditional methods cannot produce.

          Over recent decades, with the rapid development of high-intensity and high-repetition-frequency laser systems, photonuclear reactions using these systems have been considered to be promising methods for producing radioisotopes [5]. In laser-driven bremsstrahlung photon sources, electrons are accelerated by ultrafast laser pulses. The accelerated electrons bombard a bremsstrahlung converter, leading to photon emission and subsequent photonuclear reactions with the target material. The efficient production of radioisotopes relies on the enhancement of photonuclear cross sections in the vicinity of the giant dipole resonance (GDR), which reaches a maximum at several MeV to a few tens of MeV. The safety and miniaturization of laser systems enable the production of radioisotopes closer to hospitals, thereby reducing their loss during transportation. Moreover, the narrow focal spot of the laser confines the reaction to a small area, significantly increasing the specific activity of the radioisotope. However, the method is still in an early stage of development.

          In this work, we focus on the production of four medical radioisotopes: chromium-51 (51Cr), copper-62 (62Cu), copper-64 (64Cu), and technetium-99m (99mTc).51Cr and99mTc are typically produced in reactors, whereas62Cu and64Cu are generated by cyclotrons.51Cr is used to label red blood cells for monitoring and to quantify loss or bleeding of gastrointestinal proteins [68].62Cu is a relatively short-lived $\beta^+$ emitter that is very suitable for positron emission tomography (PET) [9]. The radioisotope64Cu, with an appropriate half-life of 12.7 h, has a low $\beta^+$ end-point energy of 0.65 MeV, which is comparable to that of18F ( $T_{1/2}$ = 110 min), the most widely used positron emitter. It emits virtually noγ-ray. Additionally, its multiple decay modes make it suitable for combining PET and targeted therapy [10,11]. Moreover,64Cu can form a “matched pair” with62Cu, enabling the measurement of uptake kinetics in an organ by PET imaging and allowing for precise dosimetric calculations [12,13].99mTc is an ideal radioisotope for single-photon emission computed tomography (SPECT), making it the most common radioisotope used in diagnostic procedures [14,15]. It accounts for approximately 80% of all nuclear medicine procedures and 85% of diagnostic scans worldwide [16]. However, a large majority of reactors producing99mTc are expected to shut down by 2030 [17].

          Currently, studies on laser-driven photonuclear reactions primarily focus on62Cu,64Cu, and99mTc, which are generated by the reaction of63Cu $(\gamma,\,n)$ 62Cu,65Cu $(\gamma,\, n)$ 64Cu, and100Mo $(\gamma,\,n)$ 99Mo/99mTc [18,19]. In particular, relevant experiments have been performed at the XingGuangIII and CLAPA laser facilities [20,21]. However, the achieved yields remain insufficient for clinical applications in humans, being adequate only for preclinical animal studies.

          In this study, we aimed to evaluate the yield of51Cr,62,64Cu, and99mTc radioisotopes via laser-induced photonuclear reactions, utilizing both experimental and simulation approaches. The experimental setup and data analysis are introduced in Section II. Subsequently, the yields of these medical radioisotopes are discussed and evaluated in Section III. Finally, a summary is given in Section IV.

        • I. INTRODUCTION
          • Diagnostic and therapeutic procedures using radioisotopes are now routine in the field of medicine. The relevant radioisotopes are typically produced in nuclear reactors or cyclotrons. In comparison, photonuclear reactions produce less heat owing to lower gamma-induced energy deposition, allowing the use of thicker targets with reduced cooling requirements [1]. Furthermore, they allow simultaneous multi-target irradiation [2], maximizingγ-beam utilization for the efficient production of various radioisotopes, including novel isomers [3,4] that traditional methods cannot produce.

            Over recent decades, with the rapid development of high-intensity and high-repetition-frequency laser systems, photonuclear reactions using these systems have been considered to be promising methods for producing radioisotopes [5]. In laser-driven bremsstrahlung photon sources, electrons are accelerated by ultrafast laser pulses. The accelerated electrons bombard a bremsstrahlung converter, leading to photon emission and subsequent photonuclear reactions with the target material. The efficient production of radioisotopes relies on the enhancement of photonuclear cross sections in the vicinity of the giant dipole resonance (GDR), which reaches a maximum at several MeV to a few tens of MeV. The safety and miniaturization of laser systems enable the production of radioisotopes closer to hospitals, thereby reducing their loss during transportation. Moreover, the narrow focal spot of the laser confines the reaction to a small area, significantly increasing the specific activity of the radioisotope. However, the method is still in an early stage of development.

            In this work, we focus on the production of four medical radioisotopes: chromium-51 (51Cr), copper-62 (62Cu), copper-64 (64Cu), and technetium-99m (99mTc).51Cr and99mTc are typically produced in reactors, whereas62Cu and64Cu are generated by cyclotrons.51Cr is used to label red blood cells for monitoring and to quantify loss or bleeding of gastrointestinal proteins [68].62Cu is a relatively short-lived $\beta^+$ emitter that is very suitable for positron emission tomography (PET) [9]. The radioisotope64Cu, with an appropriate half-life of 12.7 h, has a low $\beta^+$ end-point energy of 0.65 MeV, which is comparable to that of18F ( $T_{1/2}$ = 110 min), the most widely used positron emitter. It emits virtually noγ-ray. Additionally, its multiple decay modes make it suitable for combining PET and targeted therapy [10,11]. Moreover,64Cu can form a “matched pair” with62Cu, enabling the measurement of uptake kinetics in an organ by PET imaging and allowing for precise dosimetric calculations [12,13].99mTc is an ideal radioisotope for single-photon emission computed tomography (SPECT), making it the most common radioisotope used in diagnostic procedures [14,15]. It accounts for approximately 80% of all nuclear medicine procedures and 85% of diagnostic scans worldwide [16]. However, a large majority of reactors producing99mTc are expected to shut down by 2030 [17].

            Currently, studies on laser-driven photonuclear reactions primarily focus on62Cu,64Cu, and99mTc, which are generated by the reaction of63Cu $(\gamma,\,n)$ 62Cu,65Cu $(\gamma,\, n)$ 64Cu, and100Mo $(\gamma,\,n)$ 99Mo/99mTc [18,19]. In particular, relevant experiments have been performed at the XingGuangIII and CLAPA laser facilities [20,21]. However, the achieved yields remain insufficient for clinical applications in humans, being adequate only for preclinical animal studies.

            In this study, we aimed to evaluate the yield of51Cr,62,64Cu, and99mTc radioisotopes via laser-induced photonuclear reactions, utilizing both experimental and simulation approaches. The experimental setup and data analysis are introduced in Section II. Subsequently, the yields of these medical radioisotopes are discussed and evaluated in Section III. Finally, a summary is given in Section IV.

          • I. INTRODUCTION
            • Diagnostic and therapeutic procedures using radioisotopes are now routine in the field of medicine. The relevant radioisotopes are typically produced in nuclear reactors or cyclotrons. In comparison, photonuclear reactions produce less heat owing to lower gamma-induced energy deposition, allowing the use of thicker targets with reduced cooling requirements [1]. Furthermore, they allow simultaneous multi-target irradiation [2], maximizingγ-beam utilization for the efficient production of various radioisotopes, including novel isomers [3,4] that traditional methods cannot produce.

              Over recent decades, with the rapid development of high-intensity and high-repetition-frequency laser systems, photonuclear reactions using these systems have been considered to be promising methods for producing radioisotopes [5]. In laser-driven bremsstrahlung photon sources, electrons are accelerated by ultrafast laser pulses. The accelerated electrons bombard a bremsstrahlung converter, leading to photon emission and subsequent photonuclear reactions with the target material. The efficient production of radioisotopes relies on the enhancement of photonuclear cross sections in the vicinity of the giant dipole resonance (GDR), which reaches a maximum at several MeV to a few tens of MeV. The safety and miniaturization of laser systems enable the production of radioisotopes closer to hospitals, thereby reducing their loss during transportation. Moreover, the narrow focal spot of the laser confines the reaction to a small area, significantly increasing the specific activity of the radioisotope. However, the method is still in an early stage of development.

              In this work, we focus on the production of four medical radioisotopes: chromium-51 (51Cr), copper-62 (62Cu), copper-64 (64Cu), and technetium-99m (99mTc).51Cr and99mTc are typically produced in reactors, whereas62Cu and64Cu are generated by cyclotrons.51Cr is used to label red blood cells for monitoring and to quantify loss or bleeding of gastrointestinal proteins [68].62Cu is a relatively short-lived $\beta^+$ emitter that is very suitable for positron emission tomography (PET) [9]. The radioisotope64Cu, with an appropriate half-life of 12.7 h, has a low $\beta^+$ end-point energy of 0.65 MeV, which is comparable to that of18F ( $T_{1/2}$ = 110 min), the most widely used positron emitter. It emits virtually noγ-ray. Additionally, its multiple decay modes make it suitable for combining PET and targeted therapy [10,11]. Moreover,64Cu can form a “matched pair” with62Cu, enabling the measurement of uptake kinetics in an organ by PET imaging and allowing for precise dosimetric calculations [12,13].99mTc is an ideal radioisotope for single-photon emission computed tomography (SPECT), making it the most common radioisotope used in diagnostic procedures [14,15]. It accounts for approximately 80% of all nuclear medicine procedures and 85% of diagnostic scans worldwide [16]. However, a large majority of reactors producing99mTc are expected to shut down by 2030 [17].

              Currently, studies on laser-driven photonuclear reactions primarily focus on62Cu,64Cu, and99mTc, which are generated by the reaction of63Cu $(\gamma,\,n)$ 62Cu,65Cu $(\gamma,\, n)$ 64Cu, and100Mo $(\gamma,\,n)$ 99Mo/99mTc [18,19]. In particular, relevant experiments have been performed at the XingGuangIII and CLAPA laser facilities [20,21]. However, the achieved yields remain insufficient for clinical applications in humans, being adequate only for preclinical animal studies.

              In this study, we aimed to evaluate the yield of51Cr,62,64Cu, and99mTc radioisotopes via laser-induced photonuclear reactions, utilizing both experimental and simulation approaches. The experimental setup and data analysis are introduced in Section II. Subsequently, the yields of these medical radioisotopes are discussed and evaluated in Section III. Finally, a summary is given in Section IV.

            • I. INTRODUCTION
              • Diagnostic and therapeutic procedures using radioisotopes are now routine in the field of medicine. The relevant radioisotopes are typically produced in nuclear reactors or cyclotrons. In comparison, photonuclear reactions produce less heat due to lower gamma-induced energy deposition, allowing the use of thicker targets with reduced cooling needs [1]. Furthermore, they allow simultaneous multi-target irradiation [2], maximizingγ-beam utilization for efficient production of various radioisotopes, including novel isomers [3,4] that traditional methods cannot produce.

                In recent decades, with the rapid development of high-intensity and high-repetition-frequency laser systems, photonuclear reactions using these systems have been considered a promising method for radioisotope production [5]. In laser-driven bremsstrahlung photon sources, electrons are accelerated by ultrafast laser pulses. The accelerated electrons bombard a bremsstrahlung converter, leading to photon emission and subsequent photonuclear reactions with the target material. The efficient production of radioisotopes relies on the enhancement of photonuclear cross sections in the vicinity of the giant dipole resonance (GDR), which reaches the maximum at several MeV to a few tens of MeV. The safety and miniaturization of laser systems enable the production of radioisotopes closer to hospitals, thereby reducing their loss during transportation. Moreover, the narrow focal spot of the laser confines the reaction to a small area, significantly increasing the specific activity of the radioisotope. However, the method is still in an early stage of development.

                In this work, we focus on the production of four medical radioisotopes: chromium-51 (51Cr), copper-62 (62Cu), copper-64 (64Cu), and technetium-99m (99mTc).51Cr and99mTc are typically produced in reactors, whereas62Cu and64Cu are generated by cyclotrons.51Cr is used to label red blood cells for monitoring and to quantify loss or bleeding of gastrointestinal proteins [68].62Cu is a relatively short-lived $\beta^+$ emitter that is very suitable for PET imaging [9]. The radioisotope64Cu with an appropriate half-life of 12.7 h, has a low $\beta^+$ end-point energy of 0.65 MeV, which is comparable to that of18F ( $T_{1/2}$ = 110 min), the most widely used positron emitter. It emits virtually noγ-ray. On the other hand, its multiple decay modes make it suitable for combining positron emission tomography (PET) and targeted therapy [10,11]. Moreover,64Cu can form a “matched pair” with62Cu, enabling the measurement of uptake kinetics in an organ by PET imaging and allowing for precise dosimetric calculations [12,13].99mTc is an ideal radioisotope for single-photon emission computed tomography (SPECT), making it the most common radioisotope used in diagnostic procedures [14,15]. It accounts for approximately 80% of all nuclear medicine procedures and 85% of diagnostic scans worldwide [16]. However, a large majority of reactors producing99mTc are expected to shut down by 2030 [17].

                At present, the studies using the laser-driven photonuclear reactions mainly focus on62Cu,64Cu and99mTc, which are generated by the reaction of63Cu $(\gamma,n)$ 62Cu,65Cu $(\gamma,n)$ 64Cu, and100Mo $(\gamma,n)$ 99Mo/99mTc [18,19]. In particular, the relevant experiments have been performed at the XingGuangIII and CLAPA laser facilities [20,21]. However, the achieved yields remain insufficient for clinical applications in humans, being adequate only for preclinical animal studies.

                In this study, we aim to evaluate the yield of51Cr,62,64Cu, and99mTc radioisotopes via laser-induced photonuclear reactions, utilizing both experimental and simulation approaches. The experimental setup and data analysis are introduced in Section II. Then the yields of these medical radioisotopes are discussed and evaluated in Section III. Finally, a summary is given in Section IV.

              • I. INTRODUCTION
                • Diagnostic and therapeutic procedures using radioisotopes are now routine in the field of medicine. The relevant radioisotopes are typically produced in nuclear reactors or cyclotrons. In comparison, photonuclear reactions produce less heat owing to lower gamma-induced energy deposition, allowing the use of thicker targets with reduced cooling requirements [1]. Furthermore, they allow simultaneous multi-target irradiation [2], maximizingγ-beam utilization for the efficient production of various radioisotopes, including novel isomers [3,4] that traditional methods cannot produce.

                  Over recent decades, with the rapid development of high-intensity and high-repetition-frequency laser systems, photonuclear reactions using these systems have been considered to be promising methods for producing radioisotopes [5]. In laser-driven bremsstrahlung photon sources, electrons are accelerated by ultrafast laser pulses. The accelerated electrons bombard a bremsstrahlung converter, leading to photon emission and subsequent photonuclear reactions with the target material. The efficient production of radioisotopes relies on the enhancement of photonuclear cross sections in the vicinity of the giant dipole resonance (GDR), which reaches a maximum at several MeV to a few tens of MeV. The safety and miniaturization of laser systems enable the production of radioisotopes closer to hospitals, thereby reducing their loss during transportation. Moreover, the narrow focal spot of the laser confines the reaction to a small area, significantly increasing the specific activity of the radioisotope. However, the method is still in an early stage of development.

                  In this work, we focus on the production of four medical radioisotopes: chromium-51 (51Cr), copper-62 (62Cu), copper-64 (64Cu), and technetium-99m (99mTc).51Cr and99mTc are typically produced in reactors, whereas62Cu and64Cu are generated by cyclotrons.51Cr is used to label red blood cells for monitoring and to quantify loss or bleeding of gastrointestinal proteins [68].62Cu is a relatively short-lived $\beta^+$ emitter that is very suitable for positron emission tomography (PET) [9]. The radioisotope64Cu, with an appropriate half-life of 12.7 h, has a low $\beta^+$ end-point energy of 0.65 MeV, which is comparable to that of18F ( $T_{1/2}$ = 110 min), the most widely used positron emitter. It emits virtually noγ-ray. Additionally, its multiple decay modes make it suitable for combining PET and targeted therapy [10,11]. Moreover,64Cu can form a “matched pair” with62Cu, enabling the measurement of uptake kinetics in an organ by PET imaging and allowing for precise dosimetric calculations [12,13].99mTc is an ideal radioisotope for single-photon emission computed tomography (SPECT), making it the most common radioisotope used in diagnostic procedures [14,15]. It accounts for approximately 80% of all nuclear medicine procedures and 85% of diagnostic scans worldwide [16]. However, a large majority of reactors producing99mTc are expected to shut down by 2030 [17].

                  Currently, studies on laser-driven photonuclear reactions primarily focus on62Cu,64Cu, and99mTc, which are generated by the reaction of63Cu $(\gamma,\,n)$ 62Cu,65Cu $(\gamma,\, n)$ 64Cu, and100Mo $(\gamma,\,n)$ 99Mo/99mTc [18,19]. In particular, relevant experiments have been performed at the XingGuangIII and CLAPA laser facilities [20,21]. However, the achieved yields remain insufficient for clinical applications in humans, being adequate only for preclinical animal studies.

                  In this study, we aimed to evaluate the yield of51Cr,62,64Cu, and99mTc radioisotopes via laser-induced photonuclear reactions, utilizing both experimental and simulation approaches. The experimental setup and data analysis are introduced in Section II. Subsequently, the yields of these medical radioisotopes are discussed and evaluated in Section III. Finally, a summary is given in Section IV.

                II. EXPERIMENT AND DATA ANALYSIS
                • The experiments were performed at the 200 TW laser facility in the Compact Laser Plasma Accelerator (CLAPA) Laboratory at Peking University. The schematic layout of the experimental setup is shown inFig. 1. Electrons are generated in the laser wake field acceleration (LWFA) by focusing the laser on a supersonic nozzle. Accelerated electrons collide with a converter, producing bremsstrahlung photons that subsequently undergo photonuclear reactions with the target nuclei. During the experiment, the laser system was operated at a relatively low energy, with a delivered energy of approximately 2.4 J to the target and a full-width at half-maximum (FWHM) duration of 30 fs. The laser beam was focused to 21 µm×23 µm (FWHM) at the nozzle. The gas jet is a 4 mm×1 mm rectangular supersonic nozzle, which can provide a flat density distribution for pure helium gas. The helium pressure is adjustable from 0 to 45 bar, and varying it can change the electron energy. A 40 µm Al foil and 60 µm Be window are used to block scattered light and seal the vacuum, respectively. A turbo integrating current transformer (Turbo-ICT) is used to measure the electron charge. The energy spectrum of electrons is measured by a 0.8 T magnetic spectrometer located 100 cm away from the gas jet. Fluorescent screens (Gd2O2S:Tb) at the entrance and exit of the magnet are used in conjunction with CCD cameras to record electron signals. No converter or experimental target is used for electron beam measurement. More details about the experiment setup and electron parameters are given in Refs. [22,23].

                  Figure 1.(color online) Schematic layout of the experimental setup. Refer to the text for details.

                  In this experiment, the average electron charge per shot was 458 pC, with a peak energy of 200 MeV at gas pressures of 27 bar. The divergence angle was approximately 4.3 mrad. A Ta (99.9%) disk with a size of 2 cm×2 cm and thickness of 2 mm was employed as a bremsstrahlung converter. The monochromatic electron spectrum, as shown inFig. 2, was determined using a magnetic spectrometer. It has limited acceptance, resulting in a truncated energy range up to 65 MeV. The bremsstrahlungγ-ray spectrum inFig. 2was obtained using the Geant4 toolkit [2426] by taking the average electron spectrum of 100 continuous shots as input. The effect of the truncated low-energy electrons is considered to be negligible because of their low concentration.

                  Figure 2.(color online) Monochromatic electron spectrum measured by the magnetic spectrometer (blue line) and bremsstrahlungγ-ray spectrum per electron simulated using Geant4 toolkit [2426] (red line).

                  The natural chromium (natCr), copper (natCu), and ruthenium (natRu) targets had the same size as the Ta converter and were placed next to the converter. The relevant data on the medical radioisotopes produced are shown inTable 1. The repetition frequency was set at 0.2 Hz to maintain the acceptable vacuum.natCu was irradiated for 20 min with approximately 241 laser shots. The irradiation time ofnatCr andnatRu was 30 min, with about 361 laser shots per target. The transfer of the target to the offline measurement after irradiation took approximately 10 min.

                  Target isotope $Abu.$ (%) Reaction Product $T_{1/2}$ Decay mode γ-ray energy/keV Intensity (%) EXFOR data
                  52Cr 83.79 $(\gamma,\, n)$ 51Cr 27.70 d % $\varepsilon=100$ 320.1 10 Yes
                  63Cu 69.15 $(\gamma,\,n)$ 62Cu 9.67 min % $\varepsilon=100$ 511 196 Yes
                  65Cu 30.85 $(\gamma,\,n)$ 64Cu 12.70 h % $\varepsilon=61.5$ 511 35 Yes
                  100Ru 12.60 $(\gamma,\,p)$ 99mTc 6.01 h % $IT=99.99$ 140.5 89 No

                  Table 1.Decay properties of medical radioisotope51Cr,62,64Cu, and99mTc and information of the corresponding photonuclear reaction. The first column represents the target in the photonuclear reaction. The natural abundance of the target is denoted as $Abu.$ . The third column indicates the type of photonuclear reactions. The produced medical radioisotopes are characterized by the half-lives $T_{1/2}$ and decay modes. Here, % $\varepsilon$ represents the probabilities of nuclear decay via electron capture or $\beta^+$ decay. % $IT$ represents the probabilities of nuclear decay via isomeric transitions. The characteristicγ-ray energy in the decay, as well as the branching ratio intensity, are also provided. The last column indicates whether experimental data for the photonuclear reaction cross section are available in the EXFOR database [27]. The data were obtained from Ref. [28].

                  The characteristicγ-ray spectra after irradiation were measured using two HPGe detectors with a relative efficiency of 40% (relative to the NaI(Tl) detector) and a 3×3 inch LaBr3detector. All detectors were placed in a low-background measurement system. The detector efficiencies were calibrated with standard152Eu and60Co sources. The summing coincidence correction was determined using Monte Carlo simulations [29] based on the actual geometry of the background detection system. The total offline measurement time was approximately 28 h fornatCu and 24 h fornatRu. For thenatCr target, offline measurements were performed a total of 7 times within 60 days after irradiation, each with a duration of 16–40 h. As shown inFig. 3, three characteristic peaks at energies of 320.1, 511, and 140.5 keV from the decay of51Cr,62,64Cu, and99mTc were easily distinguished. The peaks of the background spectrum inFig. 3(a) andFig. 3(c) are rooted in the decays of actinides in the environment. The broad-energy continuum of bremsstrahlung enables the simultaneous activation of multiple photonuclear reaction channels. In addition to the contribution of62,64Cu,60,61Cu can induce $\beta^+$ decay and then emit 511 keVγ-rays. The cross sections of photoneutron reactions that generate these Cu isotopes are shown inFig. 4. The63Cu $(\gamma,2n)$ reaction is the dominant source of61Cu, whereas the cross sections for other reaction channels producing60,61Cu are both significantly smaller ( $< 0.5$ mb). Compared with the half-life of64Cu ( $T_{1/2}$ = 12.70 h), the shorter half-lives of61Cu (3.34 h) and60Cu (23.74 min) ensure their complete decay within approximately 15 h after irradiation. Therefore, they do not interfere with the subsequent decay measurement of64Cu. For62Cu ( $T_{1/2}$ = 9.67 min), within five half-lives of its decay, the contribution of 511 keVγ-rays originating from60,61Cu accounts for only about 1%, which is negligible within statistical uncertainties.

                  Figure 3.(color online) Energy spectra of the irradiatednatCr target (a),natCu target (b), andnatRu target (c). The measurement times for spectra (a), (b), and (c) were 16.16 h, 287.26 s, and 12.24 h, respectively. The activity curve ofnatCu (d) was contributed by62Cu and64Cu. The energy spectra fornatCr andnatRu were measured using a HPGe detector, whereas the energy spectrum fornatCu was obtained with a LaBr3detector. The background spectra were normalized by the measurement time and are shown in panels (a) $-$ (c).

                  Figure 4.(color online) Cross sections of photoneutron reactions for63,65Cu. The data were derived from the TENDL-2023 library [30,31]. The gray area represents the bremsstrahlung spectrum as indicated by the red line inFig. 2.

                  Based on the energy spectra measured at different time periods, the activity at timetcan be calculated as follows:

                  $ A(t) = \frac{\lambda\Delta N {\rm e}^{-\lambda t}}{{\rm e}^{-\lambda t}-{\rm e}^{-\lambda (t+\Delta T)}} \;, $

                  (1)

                  where $\Delta N$ is the characteristic peak count after background subtractions within the measurement time $\Delta T$ . The initial activity $A_0$ of the radioisotope can be deduced using an exponential fit to the $A(t)$ . As shown inFig. 3(b), both the decays of62Cu and64Cu contribute to the 511 keV peak. The initial activities can be determined using double-exponential fitting, given their very different half-lives. The corresponding compounds are displayed inFig. 3(d). The steep beginning of the curve is primarily due to the rapid decay of62Cu, whereas the flat part is primarily attributed to the slow decay of64Cu. The activity at the initial time $t=0$ inFig. 3(d) corresponds to the activity at the end of irradiation.

                  For laser-drivenγ-rays with low repetition frequencies, the total yieldNof the product at the end of irradiation can be derived using the following equation:

                  $ N = \sum\limits_{i=1}^n Y_i \exp( -\lambda (n-i) /f) \;, $

                  (2)

                  wherenis the total number of shots,λis the decay constant of the reaction product,fis the repetition frequency, and $Y_i$ is the yield of thei-th shot. The experimental results are summarized inTable 2. The experimental single-shot yield was calculated as the total yield divided by the number of shots. The total uncertainty included uncertainties in statistical fluctuations, calibration of the detection efficiency, the half-life and decay branching ratio, andγ-ray absorption in the target. Theγ-ray absorption in targets was also corrected. With a repetition frequency of 0.2 Hz, irradiation of 2-mm-thick natural targets for 20 min yielded activities of 5110 Bq for62Cu and 53.9 Bq for64Cu, whereas for 30 min, activities of 2.27 Bq for51Cr and 16.4 Bq for99mTc were yielded. Although the experimental results demonstrate the viability of producing medical radioisotopes via laser-driven bremsstrahlung sources, the achieved activity is much lower than that required for clinical applications (MBq $\sim$ GBq).

                  Irradiated target Product Exp. activity/Bq Single-shot yield Sim. single-shot yield Eval. single-shot yield
                  natCr 51Cr 2.27±0.16 (2.49±0.18)×104 2.78×104 8.47×105
                  natCu 62Cu (5.11±0.21)×103 (2.95±0.12)×104 4.18×104 9.44×105
                  64Cu 53.9±4.8 (1.07±0.09)×104 1.28×104 2.89×105
                  natRu 99mTc 16.4±1.4 (1.71±0.14)×103 2.15×103 6.50×104

                  Table 2.Experimental and simulated results of the irradiated 2-mm-thick Cr, Cu, and Tc natural targets. The third and fourth columns show the experimentally measured activity and resulting single-shot yield for a target thickness of 2 mm, respectively. The fourth and fifth columns represent the experimental single-shot yield calculated by dividing the total yield by the number of shots and the simulated single-shot yield from the Monte Carlo with the same irradiated conditions, respectively. The last column indicates the evaluated single-shot results in the simulation with a target thickness of 10 cm. In the simulations, the photonuclear reaction cross sections were taken from the TENDL-2023 library [30].

                II. EXPERIMENT AND DATA ANALYSIS
                • The experiments were performed at the 200 TW laser facility in the Compact Laser Plasma Accelerator (CLAPA) Laboratory at Peking University. The schematic layout of the experimental setup is shown inFig. 1. Electrons are generated in the laser wake field acceleration (LWFA) by focusing the laser on a supersonic nozzle. Accelerated electrons collide with a converter, producing bremsstrahlung photons that subsequently undergo photonuclear reactions with the target nuclei. During the experiment, the laser system was operated at a relatively low energy, with a delivered energy of approximately 2.4 J to the target and a full-width at half-maximum (FWHM) duration of 30 fs. The laser beam was focused to 21 µm×23 µm (FWHM) at the nozzle. The gas jet is a 4 mm×1 mm rectangular supersonic nozzle, which can provide a flat density distribution for pure helium gas. The helium pressure is adjustable from 0 to 45 bar, and varying it can change the electron energy. A 40 µm Al foil and 60 µm Be window are used to block scattered light and seal the vacuum, respectively. A turbo integrating current transformer (Turbo-ICT) is used to measure the electron charge. The energy spectrum of electrons is measured by a 0.8 T magnetic spectrometer located 100 cm away from the gas jet. Fluorescent screens (Gd2O2S:Tb) at the entrance and exit of the magnet are used in conjunction with CCD cameras to record electron signals. No converter or experimental target is used for electron beam measurement. More details about the experiment setup and electron parameters are given in Refs. [22,23].

                  Figure 1.(color online) Schematic layout of the experimental setup. Refer to the text for details.

                  In this experiment, the average electron charge per shot was 458 pC, with a peak energy of 200 MeV at gas pressures of 27 bar. The divergence angle was approximately 4.3 mrad. A Ta (99.9%) disk with a size of 2 cm×2 cm and thickness of 2 mm was employed as a bremsstrahlung converter. The monochromatic electron spectrum, as shown inFig. 2, was determined using a magnetic spectrometer. It has limited acceptance, resulting in a truncated energy range up to 65 MeV. The bremsstrahlungγ-ray spectrum inFig. 2was obtained using the Geant4 toolkit [2426] by taking the average electron spectrum of 100 continuous shots as input. The effect of the truncated low-energy electrons is considered to be negligible because of their low concentration.

                  Figure 2.(color online) Monochromatic electron spectrum measured by the magnetic spectrometer (blue line) and bremsstrahlungγ-ray spectrum per electron simulated using Geant4 toolkit [2426] (red line).

                  The natural chromium (natCr), copper (natCu), and ruthenium (natRu) targets had the same size as the Ta converter and were placed next to the converter. The relevant data on the medical radioisotopes produced are shown inTable 1. The repetition frequency was set at 0.2 Hz to maintain the acceptable vacuum.natCu was irradiated for 20 min with approximately 241 laser shots. The irradiation time ofnatCr andnatRu was 30 min, with about 361 laser shots per target. The transfer of the target to the offline measurement after irradiation took approximately 10 min.

                  Target isotope $Abu.$ (%) Reaction Product $T_{1/2}$ Decay mode γ-ray energy/keV Intensity (%) EXFOR data
                  52Cr 83.79 $(\gamma,\, n)$ 51Cr 27.70 d % $\varepsilon=100$ 320.1 10 Yes
                  63Cu 69.15 $(\gamma,\,n)$ 62Cu 9.67 min % $\varepsilon=100$ 511 196 Yes
                  65Cu 30.85 $(\gamma,\,n)$ 64Cu 12.70 h % $\varepsilon=61.5$ 511 35 Yes
                  100Ru 12.60 $(\gamma,\,p)$ 99mTc 6.01 h % $IT=99.99$ 140.5 89 No

                  Table 1.Decay properties of medical radioisotope51Cr,62,64Cu, and99mTc and information of the corresponding photonuclear reaction. The first column represents the target in the photonuclear reaction. The natural abundance of the target is denoted as $Abu.$ . The third column indicates the type of photonuclear reactions. The produced medical radioisotopes are characterized by the half-lives $T_{1/2}$ and decay modes. Here, % $\varepsilon$ represents the probabilities of nuclear decay via electron capture or $\beta^+$ decay. % $IT$ represents the probabilities of nuclear decay via isomeric transitions. The characteristicγ-ray energy in the decay, as well as the branching ratio intensity, are also provided. The last column indicates whether experimental data for the photonuclear reaction cross section are available in the EXFOR database [27]. The data were obtained from Ref. [28].

                  The characteristicγ-ray spectra after irradiation were measured using two HPGe detectors with a relative efficiency of 40% (relative to the NaI(Tl) detector) and a 3×3 inch LaBr3detector. All detectors were placed in a low-background measurement system. The detector efficiencies were calibrated with standard152Eu and60Co sources. The summing coincidence correction was determined using Monte Carlo simulations [29] based on the actual geometry of the background detection system. The total offline measurement time was approximately 28 h fornatCu and 24 h fornatRu. For thenatCr target, offline measurements were performed a total of 7 times within 60 days after irradiation, each with a duration of 16–40 h. As shown inFig. 3, three characteristic peaks at energies of 320.1, 511, and 140.5 keV from the decay of51Cr,62,64Cu, and99mTc were easily distinguished. The peaks of the background spectrum inFig. 3(a) andFig. 3(c) are rooted in the decays of actinides in the environment. The broad-energy continuum of bremsstrahlung enables the simultaneous activation of multiple photonuclear reaction channels. In addition to the contribution of62,64Cu,60,61Cu can induce $\beta^+$ decay and then emit 511 keVγ-rays. The cross sections of photoneutron reactions that generate these Cu isotopes are shown inFig. 4. The63Cu $(\gamma,2n)$ reaction is the dominant source of61Cu, whereas the cross sections for other reaction channels producing60,61Cu are both significantly smaller ( $< 0.5$ mb). Compared with the half-life of64Cu ( $T_{1/2}$ = 12.70 h), the shorter half-lives of61Cu (3.34 h) and60Cu (23.74 min) ensure their complete decay within approximately 15 h after irradiation. Therefore, they do not interfere with the subsequent decay measurement of64Cu. For62Cu ( $T_{1/2}$ = 9.67 min), within five half-lives of its decay, the contribution of 511 keVγ-rays originating from60,61Cu accounts for only about 1%, which is negligible within statistical uncertainties.

                  Figure 3.(color online) Energy spectra of the irradiatednatCr target (a),natCu target (b), andnatRu target (c). The measurement times for spectra (a), (b), and (c) were 16.16 h, 287.26 s, and 12.24 h, respectively. The activity curve ofnatCu (d) was contributed by62Cu and64Cu. The energy spectra fornatCr andnatRu were measured using a HPGe detector, whereas the energy spectrum fornatCu was obtained with a LaBr3detector. The background spectra were normalized by the measurement time and are shown in panels (a) $-$ (c).

                  Figure 4.(color online) Cross sections of photoneutron reactions for63,65Cu. The data were derived from the TENDL-2023 library [30,31]. The gray area represents the bremsstrahlung spectrum as indicated by the red line inFig. 2.

                  Based on the energy spectra measured at different time periods, the activity at timetcan be calculated as follows:

                  $ A(t) = \frac{\lambda\Delta N {\rm e}^{-\lambda t}}{{\rm e}^{-\lambda t}-{\rm e}^{-\lambda (t+\Delta T)}} \;, $

                  (1)

                  where $\Delta N$ is the characteristic peak count after background subtractions within the measurement time $\Delta T$ . The initial activity $A_0$ of the radioisotope can be deduced using an exponential fit to the $A(t)$ . As shown inFig. 3(b), both the decays of62Cu and64Cu contribute to the 511 keV peak. The initial activities can be determined using double-exponential fitting, given their very different half-lives. The corresponding compounds are displayed inFig. 3(d). The steep beginning of the curve is primarily due to the rapid decay of62Cu, whereas the flat part is primarily attributed to the slow decay of64Cu. The activity at the initial time $t=0$ inFig. 3(d) corresponds to the activity at the end of irradiation.

                  For laser-drivenγ-rays with low repetition frequencies, the total yieldNof the product at the end of irradiation can be derived using the following equation:

                  $ N = \sum\limits_{i=1}^n Y_i \exp( -\lambda (n-i) /f) \;, $

                  (2)

                  wherenis the total number of shots,λis the decay constant of the reaction product,fis the repetition frequency, and $Y_i$ is the yield of thei-th shot. The experimental results are summarized inTable 2. The experimental single-shot yield was calculated as the total yield divided by the number of shots. The total uncertainty included uncertainties in statistical fluctuations, calibration of the detection efficiency, the half-life and decay branching ratio, andγ-ray absorption in the target. Theγ-ray absorption in targets was also corrected. With a repetition frequency of 0.2 Hz, irradiation of 2-mm-thick natural targets for 20 min yielded activities of 5110 Bq for62Cu and 53.9 Bq for64Cu, whereas for 30 min, activities of 2.27 Bq for51Cr and 16.4 Bq for99mTc were yielded. Although the experimental results demonstrate the viability of producing medical radioisotopes via laser-driven bremsstrahlung sources, the achieved activity is much lower than that required for clinical applications (MBq $\sim$ GBq).

                  Irradiated target Product Exp. activity/Bq Single-shot yield Sim. single-shot yield Eval. single-shot yield
                  natCr 51Cr 2.27±0.16 (2.49±0.18)×104 2.78×104 8.47×105
                  natCu 62Cu (5.11±0.21)×103 (2.95±0.12)×104 4.18×104 9.44×105
                  64Cu 53.9±4.8 (1.07±0.09)×104 1.28×104 2.89×105
                  natRu 99mTc 16.4±1.4 (1.71±0.14)×103 2.15×103 6.50×104

                  Table 2.Experimental and simulated results of the irradiated 2-mm-thick Cr, Cu, and Tc natural targets. The third and fourth columns show the experimentally measured activity and resulting single-shot yield for a target thickness of 2 mm, respectively. The fourth and fifth columns represent the experimental single-shot yield calculated by dividing the total yield by the number of shots and the simulated single-shot yield from the Monte Carlo with the same irradiated conditions, respectively. The last column indicates the evaluated single-shot results in the simulation with a target thickness of 10 cm. In the simulations, the photonuclear reaction cross sections were taken from the TENDL-2023 library [30].

                II. EXPERIMENT AND DATA ANALYSIS
                • The experiments were performed at the 200 TW laser facility in the Compact Laser Plasma Accelerator (CLAPA) Laboratory at Peking University. The schematic layout of the experimental setup is shown inFig. 1. Electrons are generated in the laser wake field acceleration (LWFA) by focusing the laser on a supersonic nozzle. Accelerated electrons collide with a converter, producing bremsstrahlung photons that subsequently undergo photonuclear reactions with the target nuclei. During the experiment, the laser system was operated at a relatively low energy, with a delivered energy of approximately 2.4 J to the target and a full-width at half-maximum (FWHM) duration of 30 fs. The laser beam was focused to 21 µm×23 µm (FWHM) at the nozzle. The gas jet is a 4 mm×1 mm rectangular supersonic nozzle, which can provide a flat density distribution for pure helium gas. The helium pressure is adjustable from 0 to 45 bar, and varying it can change the electron energy. A 40 µm Al foil and 60 µm Be window are used to block scattered light and seal the vacuum, respectively. A turbo integrating current transformer (Turbo-ICT) is used to measure the electron charge. The energy spectrum of electrons is measured by a 0.8 T magnetic spectrometer located 100 cm away from the gas jet. Fluorescent screens (Gd2O2S:Tb) at the entrance and exit of the magnet are used in conjunction with CCD cameras to record electron signals. No converter or experimental target is used for electron beam measurement. More details about the experiment setup and electron parameters are given in Refs. [22,23].

                  Figure 1.(color online) Schematic layout of the experimental setup. Refer to the text for details.

                  In this experiment, the average electron charge per shot was 458 pC, with a peak energy of 200 MeV at gas pressures of 27 bar. The divergence angle was approximately 4.3 mrad. A Ta (99.9%) disk with a size of 2 cm×2 cm and thickness of 2 mm was employed as a bremsstrahlung converter. The monochromatic electron spectrum, as shown inFig. 2, was determined using a magnetic spectrometer. It has limited acceptance, resulting in a truncated energy range up to 65 MeV. The bremsstrahlungγ-ray spectrum inFig. 2was obtained using the Geant4 toolkit [2426] by taking the average electron spectrum of 100 continuous shots as input. The effect of the truncated low-energy electrons is considered to be negligible because of their low concentration.

                  Figure 2.(color online) Monochromatic electron spectrum measured by the magnetic spectrometer (blue line) and bremsstrahlungγ-ray spectrum per electron simulated using Geant4 toolkit [2426] (red line).

                  The natural chromium (natCr), copper (natCu), and ruthenium (natRu) targets had the same size as the Ta converter and were placed next to the converter. The relevant data on the medical radioisotopes produced are shown inTable 1. The repetition frequency was set at 0.2 Hz to maintain the acceptable vacuum.natCu was irradiated for 20 min with approximately 241 laser shots. The irradiation time ofnatCr andnatRu was 30 min, with about 361 laser shots per target. The transfer of the target to the offline measurement after irradiation took approximately 10 min.

                  Target isotope $Abu.$ (%) Reaction Product $T_{1/2}$ Decay mode γ-ray energy/keV Intensity (%) EXFOR data
                  52Cr 83.79 $(\gamma,\, n)$ 51Cr 27.70 d % $\varepsilon=100$ 320.1 10 Yes
                  63Cu 69.15 $(\gamma,\,n)$ 62Cu 9.67 min % $\varepsilon=100$ 511 196 Yes
                  65Cu 30.85 $(\gamma,\,n)$ 64Cu 12.70 h % $\varepsilon=61.5$ 511 35 Yes
                  100Ru 12.60 $(\gamma,\,p)$ 99mTc 6.01 h % $IT=99.99$ 140.5 89 No

                  Table 1.Decay properties of medical radioisotope51Cr,62,64Cu, and99mTc and information of the corresponding photonuclear reaction. The first column represents the target in the photonuclear reaction. The natural abundance of the target is denoted as $Abu.$ . The third column indicates the type of photonuclear reactions. The produced medical radioisotopes are characterized by the half-lives $T_{1/2}$ and decay modes. Here, % $\varepsilon$ represents the probabilities of nuclear decay via electron capture or $\beta^+$ decay. % $IT$ represents the probabilities of nuclear decay via isomeric transitions. The characteristicγ-ray energy in the decay, as well as the branching ratio intensity, are also provided. The last column indicates whether experimental data for the photonuclear reaction cross section are available in the EXFOR database [27]. The data were obtained from Ref. [28].

                  The characteristicγ-ray spectra after irradiation were measured using two HPGe detectors with a relative efficiency of 40% (relative to the NaI(Tl) detector) and a 3×3 inch LaBr3detector. All detectors were placed in a low-background measurement system. The detector efficiencies were calibrated with standard152Eu and60Co sources. The summing coincidence correction was determined using Monte Carlo simulations [29] based on the actual geometry of the background detection system. The total offline measurement time was approximately 28 h fornatCu and 24 h fornatRu. For thenatCr target, offline measurements were performed a total of 7 times within 60 days after irradiation, each with a duration of 16–40 h. As shown inFig. 3, three characteristic peaks at energies of 320.1, 511, and 140.5 keV from the decay of51Cr,62,64Cu, and99mTc were easily distinguished. The peaks of the background spectrum inFig. 3(a) andFig. 3(c) are rooted in the decays of actinides in the environment. The broad-energy continuum of bremsstrahlung enables the simultaneous activation of multiple photonuclear reaction channels. In addition to the contribution of62,64Cu,60,61Cu can induce $\beta^+$ decay and then emit 511 keVγ-rays. The cross sections of photoneutron reactions that generate these Cu isotopes are shown inFig. 4. The63Cu $(\gamma,2n)$ reaction is the dominant source of61Cu, whereas the cross sections for other reaction channels producing60,61Cu are both significantly smaller ( $< 0.5$ mb). Compared with the half-life of64Cu ( $T_{1/2}$ = 12.70 h), the shorter half-lives of61Cu (3.34 h) and60Cu (23.74 min) ensure their complete decay within approximately 15 h after irradiation. Therefore, they do not interfere with the subsequent decay measurement of64Cu. For62Cu ( $T_{1/2}$ = 9.67 min), within five half-lives of its decay, the contribution of 511 keVγ-rays originating from60,61Cu accounts for only about 1%, which is negligible within statistical uncertainties.

                  Figure 3.(color online) Energy spectra of the irradiatednatCr target (a),natCu target (b), andnatRu target (c). The measurement times for spectra (a), (b), and (c) were 16.16 h, 287.26 s, and 12.24 h, respectively. The activity curve ofnatCu (d) was contributed by62Cu and64Cu. The energy spectra fornatCr andnatRu were measured using a HPGe detector, whereas the energy spectrum fornatCu was obtained with a LaBr3detector. The background spectra were normalized by the measurement time and are shown in panels (a) $-$ (c).

                  Figure 4.(color online) Cross sections of photoneutron reactions for63,65Cu. The data were derived from the TENDL-2023 library [30,31]. The gray area represents the bremsstrahlung spectrum as indicated by the red line inFig. 2.

                  Based on the energy spectra measured at different time periods, the activity at timetcan be calculated as follows:

                  $ A(t) = \frac{\lambda\Delta N {\rm e}^{-\lambda t}}{{\rm e}^{-\lambda t}-{\rm e}^{-\lambda (t+\Delta T)}} \;, $

                  (1)

                  where $\Delta N$ is the characteristic peak count after background subtractions within the measurement time $\Delta T$ . The initial activity $A_0$ of the radioisotope can be deduced using an exponential fit to the $A(t)$ . As shown inFig. 3(b), both the decays of62Cu and64Cu contribute to the 511 keV peak. The initial activities can be determined using double-exponential fitting, given their very different half-lives. The corresponding compounds are displayed inFig. 3(d). The steep beginning of the curve is primarily due to the rapid decay of62Cu, whereas the flat part is primarily attributed to the slow decay of64Cu. The activity at the initial time $t=0$ inFig. 3(d) corresponds to the activity at the end of irradiation.

                  For laser-drivenγ-rays with low repetition frequencies, the total yieldNof the product at the end of irradiation can be derived using the following equation:

                  $ N = \sum\limits_{i=1}^n Y_i \exp( -\lambda (n-i) /f) \;, $

                  (2)

                  wherenis the total number of shots,λis the decay constant of the reaction product,fis the repetition frequency, and $Y_i$ is the yield of thei-th shot. The experimental results are summarized inTable 2. The experimental single-shot yield was calculated as the total yield divided by the number of shots. The total uncertainty included uncertainties in statistical fluctuations, calibration of the detection efficiency, the half-life and decay branching ratio, andγ-ray absorption in the target. Theγ-ray absorption in targets was also corrected. With a repetition frequency of 0.2 Hz, irradiation of 2-mm-thick natural targets for 20 min yielded activities of 5110 Bq for62Cu and 53.9 Bq for64Cu, whereas for 30 min, activities of 2.27 Bq for51Cr and 16.4 Bq for99mTc were yielded. Although the experimental results demonstrate the viability of producing medical radioisotopes via laser-driven bremsstrahlung sources, the achieved activity is much lower than that required for clinical applications (MBq $\sim$ GBq).

                  Irradiated target Product Exp. activity/Bq Single-shot yield Sim. single-shot yield Eval. single-shot yield
                  natCr 51Cr 2.27±0.16 (2.49±0.18)×104 2.78×104 8.47×105
                  natCu 62Cu (5.11±0.21)×103 (2.95±0.12)×104 4.18×104 9.44×105
                  64Cu 53.9±4.8 (1.07±0.09)×104 1.28×104 2.89×105
                  natRu 99mTc 16.4±1.4 (1.71±0.14)×103 2.15×103 6.50×104

                  Table 2.Experimental and simulated results of the irradiated 2-mm-thick Cr, Cu, and Tc natural targets. The third and fourth columns show the experimentally measured activity and resulting single-shot yield for a target thickness of 2 mm, respectively. The fourth and fifth columns represent the experimental single-shot yield calculated by dividing the total yield by the number of shots and the simulated single-shot yield from the Monte Carlo with the same irradiated conditions, respectively. The last column indicates the evaluated single-shot results in the simulation with a target thickness of 10 cm. In the simulations, the photonuclear reaction cross sections were taken from the TENDL-2023 library [30].

                II. EXPERIMENT AND DATA ANALYSIS
                • The experiments were performed at the 200 TW laser facility in the Compact Laser Plasma Accelerator (CLAPA) Laboratory at Peking University. The schematic layout of the experimental setup is shown inFig. 1. Electrons are generated in the laser wake field acceleration (LWFA) by focusing the laser on a supersonic nozzle. Accelerated electrons collide with a converter, producing bremsstrahlung photons that subsequently undergo photonuclear reactions with the target nuclei. During the experiment, the laser system was operated at a relatively low energy, with a delivered energy of approximately 2.4 J to the target and a full-width at half-maximum (FWHM) duration of 30 fs. The laser beam was focused to 21 µm×23 µm (FWHM) at the nozzle. The gas jet is a 4 mm×1 mm rectangular supersonic nozzle, which can provide a flat density distribution for pure helium gas. The helium pressure is adjustable from 0 to 45 bar, and varying it can change the electron energy. A 40 µm Al foil and 60 µm Be window are used to block scattered light and seal the vacuum, respectively. A turbo integrating current transformer (Turbo-ICT) is used to measure the electron charge. The energy spectrum of electrons is measured by a 0.8 T magnetic spectrometer located 100 cm away from the gas jet. Fluorescent screens (Gd2O2S:Tb) at the entrance and exit of the magnet are used in conjunction with CCD cameras to record electron signals. No converter or experimental target is used for electron beam measurement. More details about the experiment setup and electron parameters are given in Refs. [22,23].

                  Figure 1.(color online) Schematic layout of the experimental setup. Refer to the text for details.

                  In this experiment, the average electron charge per shot was 458 pC, with a peak energy of 200 MeV at gas pressures of 27 bar. The divergence angle was approximately 4.3 mrad. A Ta (99.9%) disk with a size of 2 cm×2 cm and thickness of 2 mm was employed as a bremsstrahlung converter. The monochromatic electron spectrum, as shown inFig. 2, was determined using a magnetic spectrometer. It has limited acceptance, resulting in a truncated energy range up to 65 MeV. The bremsstrahlungγ-ray spectrum inFig. 2was obtained using the Geant4 toolkit [2426] by taking the average electron spectrum of 100 continuous shots as input. The effect of the truncated low-energy electrons is considered to be negligible because of their low concentration.

                  Figure 2.(color online) Monochromatic electron spectrum measured by the magnetic spectrometer (blue line) and bremsstrahlungγ-ray spectrum per electron simulated using Geant4 toolkit [2426] (red line).

                  The natural chromium (natCr), copper (natCu), and ruthenium (natRu) targets had the same size as the Ta converter and were placed next to the converter. The relevant data on the medical radioisotopes produced are shown inTable 1. The repetition frequency was set at 0.2 Hz to maintain the acceptable vacuum.natCu was irradiated for 20 min with approximately 241 laser shots. The irradiation time ofnatCr andnatRu was 30 min, with about 361 laser shots per target. The transfer of the target to the offline measurement after irradiation took approximately 10 min.

                  Target isotope $Abu.$ (%) Reaction Product $T_{1/2}$ Decay mode γ-ray energy/keV Intensity (%) EXFOR data
                  52Cr 83.79 $(\gamma,\, n)$ 51Cr 27.70 d % $\varepsilon=100$ 320.1 10 Yes
                  63Cu 69.15 $(\gamma,\,n)$ 62Cu 9.67 min % $\varepsilon=100$ 511 196 Yes
                  65Cu 30.85 $(\gamma,\,n)$ 64Cu 12.70 h % $\varepsilon=61.5$ 511 35 Yes
                  100Ru 12.60 $(\gamma,\,p)$ 99mTc 6.01 h % $IT=99.99$ 140.5 89 No

                  Table 1.Decay properties of medical radioisotope51Cr,62,64Cu, and99mTc and information of the corresponding photonuclear reaction. The first column represents the target in the photonuclear reaction. The natural abundance of the target is denoted as $Abu.$ . The third column indicates the type of photonuclear reactions. The produced medical radioisotopes are characterized by the half-lives $T_{1/2}$ and decay modes. Here, % $\varepsilon$ represents the probabilities of nuclear decay via electron capture or $\beta^+$ decay. % $IT$ represents the probabilities of nuclear decay via isomeric transitions. The characteristicγ-ray energy in the decay, as well as the branching ratio intensity, are also provided. The last column indicates whether experimental data for the photonuclear reaction cross section are available in the EXFOR database [27]. The data were obtained from Ref. [28].

                  The characteristicγ-ray spectra after irradiation were measured using two HPGe detectors with a relative efficiency of 40% (relative to the NaI(Tl) detector) and a 3×3 inch LaBr3detector. All detectors were placed in a low-background measurement system. The detector efficiencies were calibrated with standard152Eu and60Co sources. The summing coincidence correction was determined using Monte Carlo simulations [29] based on the actual geometry of the background detection system. The total offline measurement time was approximately 28 h fornatCu and 24 h fornatRu. For thenatCr target, offline measurements were performed a total of 7 times within 60 days after irradiation, each with a duration of 16–40 h. As shown inFig. 3, three characteristic peaks at energies of 320.1, 511, and 140.5 keV from the decay of51Cr,62,64Cu, and99mTc were easily distinguished. The peaks of the background spectrum inFig. 3(a) andFig. 3(c) are rooted in the decays of actinides in the environment. The broad-energy continuum of bremsstrahlung enables the simultaneous activation of multiple photonuclear reaction channels. In addition to the contribution of62,64Cu,60,61Cu can induce $\beta^+$ decay and then emit 511 keVγ-rays. The cross sections of photoneutron reactions that generate these Cu isotopes are shown inFig. 4. The63Cu $(\gamma,2n)$ reaction is the dominant source of61Cu, whereas the cross sections for other reaction channels producing60,61Cu are both significantly smaller ( $< 0.5$ mb). Compared with the half-life of64Cu ( $T_{1/2}$ = 12.70 h), the shorter half-lives of61Cu (3.34 h) and60Cu (23.74 min) ensure their complete decay within approximately 15 h after irradiation. Therefore, they do not interfere with the subsequent decay measurement of64Cu. For62Cu ( $T_{1/2}$ = 9.67 min), within five half-lives of its decay, the contribution of 511 keVγ-rays originating from60,61Cu accounts for only about 1%, which is negligible within statistical uncertainties.

                  Figure 3.(color online) Energy spectra of the irradiatednatCr target (a),natCu target (b), andnatRu target (c). The measurement times for spectra (a), (b), and (c) were 16.16 h, 287.26 s, and 12.24 h, respectively. The activity curve ofnatCu (d) was contributed by62Cu and64Cu. The energy spectra fornatCr andnatRu were measured using a HPGe detector, whereas the energy spectrum fornatCu was obtained with a LaBr3detector. The background spectra were normalized by the measurement time and are shown in panels (a) $-$ (c).

                  Figure 4.(color online) Cross sections of photoneutron reactions for63,65Cu. The data were derived from the TENDL-2023 library [30,31]. The gray area represents the bremsstrahlung spectrum as indicated by the red line inFig. 2.

                  Based on the energy spectra measured at different time periods, the activity at timetcan be calculated as follows:

                  $ A(t) = \frac{\lambda\Delta N {\rm e}^{-\lambda t}}{{\rm e}^{-\lambda t}-{\rm e}^{-\lambda (t+\Delta T)}} \;, $

                  (1)

                  where $\Delta N$ is the characteristic peak count after background subtractions within the measurement time $\Delta T$ . The initial activity $A_0$ of the radioisotope can be deduced using an exponential fit to the $A(t)$ . As shown inFig. 3(b), both the decays of62Cu and64Cu contribute to the 511 keV peak. The initial activities can be determined using double-exponential fitting, given their very different half-lives. The corresponding compounds are displayed inFig. 3(d). The steep beginning of the curve is primarily due to the rapid decay of62Cu, whereas the flat part is primarily attributed to the slow decay of64Cu. The activity at the initial time $t=0$ inFig. 3(d) corresponds to the activity at the end of irradiation.

                  For laser-drivenγ-rays with low repetition frequencies, the total yieldNof the product at the end of irradiation can be derived using the following equation:

                  $ N = \sum\limits_{i=1}^n Y_i \exp( -\lambda (n-i) /f) \;, $

                  (2)

                  wherenis the total number of shots,λis the decay constant of the reaction product,fis the repetition frequency, and $Y_i$ is the yield of thei-th shot. The experimental results are summarized inTable 2. The experimental single-shot yield was calculated as the total yield divided by the number of shots. The total uncertainty included uncertainties in statistical fluctuations, calibration of the detection efficiency, the half-life and decay branching ratio, andγ-ray absorption in the target. Theγ-ray absorption in targets was also corrected. With a repetition frequency of 0.2 Hz, irradiation of 2-mm-thick natural targets for 20 min yielded activities of 5110 Bq for62Cu and 53.9 Bq for64Cu, whereas for 30 min, activities of 2.27 Bq for51Cr and 16.4 Bq for99mTc were yielded. Although the experimental results demonstrate the viability of producing medical radioisotopes via laser-driven bremsstrahlung sources, the achieved activity is much lower than that required for clinical applications (MBq $\sim$ GBq).

                  Irradiated target Product Exp. activity/Bq Single-shot yield Sim. single-shot yield Eval. single-shot yield
                  natCr 51Cr 2.27±0.16 (2.49±0.18)×104 2.78×104 8.47×105
                  natCu 62Cu (5.11±0.21)×103 (2.95±0.12)×104 4.18×104 9.44×105
                  64Cu 53.9±4.8 (1.07±0.09)×104 1.28×104 2.89×105
                  natRu 99mTc 16.4±1.4 (1.71±0.14)×103 2.15×103 6.50×104

                  Table 2.Experimental and simulated results of the irradiated 2-mm-thick Cr, Cu, and Tc natural targets. The third and fourth columns show the experimentally measured activity and resulting single-shot yield for a target thickness of 2 mm, respectively. The fourth and fifth columns represent the experimental single-shot yield calculated by dividing the total yield by the number of shots and the simulated single-shot yield from the Monte Carlo with the same irradiated conditions, respectively. The last column indicates the evaluated single-shot results in the simulation with a target thickness of 10 cm. In the simulations, the photonuclear reaction cross sections were taken from the TENDL-2023 library [30].

                II. EXPERIMENT AND DATA ANALYSIS
                • The experiments were performed at the 200 TW laser facility in the Compact Laser Plasma Accelerator (CLAPA) Laboratory at Peking University. The schematic layout of the experimental setup is shown inFig. 1. Electrons are generated in the laser wake field acceleration (LWFA) by focusing the laser on a supersonic nozzle. Accelerated electrons collide with a converter, producing bremsstrahlung photons that subsequently undergo photonuclear reactions with the target nuclei. During the experiment, the laser system was operated at a relatively low energy, with a delivered energy of approximately 2.4 J to the target and a full-width at half-maximum (FWHM) duration of 30 fs. The laser beam was focused to 21µm×23µm (FWHM) at the nozzle. The gas jet is a 4×1 mm rectangular supersonic nozzle, which can provide a flat density distribution for pure helium gas. The helium pressure is adjustable from 0 to 45 bar, and varying it can change the electron energy. A 40µm Al foil and a 60µm Be window are used to block scattered light and seal the vacuum, respectively. A turbo integrating current transformer (Turbo-ICT) is used to measure the electron charge. The energy spectrum of electrons is measured by a 0.8 T magnetic spectrometer located 100 cm away from the gas jet. Fluorescent screens (Gd2O2S:Tb) at the entrance and exit of the magnet are used in conjunction with CCD cameras to record electron signals. There is no converter or experimental target for electron beam measurement. More details about the experiment setup and the electron parameters can be found in Refs. [22,23].

                  Figure 1.(Color online) Schematic layout of experimental setup. Refer to the text for details.

                  In this experiment, the average electron charge per shot was 458 pC, with a peak energy of 200 MeV at gas pressures of 27 bar. The divergence angle was approximately 4.3 mrad. A Ta (99.9%) disk with a size of 2×2 cm and a thickness of 2 mm was employed as a bremsstrahlung converter. The monochromatic electron spectrum, as shown inFig. 2, was determined using a magnetic spectrometer. It has limited acceptance, resulting in a truncated energy range up to 65 MeV. The bremsstrahlungγ-ray spectrum inFig. 2, is obtained by the Geant4 toolkit [2426] by taking the average electron spectrum of 100 continuous shots as input. The effect of the truncated low-energy electrons is considered to be negligible as a result of their small portion.

                  Figure 2.(Color online) The monochromatic electron spectrum measured by the magnetic spectrometer (blue line) and bremsstrahlungγ-ray spectrum per electron simulated by Geant4 toolkit [2426] (red line).

                  The natural chromium (natCr), copper (natCu), and ruthenium (natRu) targets have the same size as the Ta converter and are placed next to the converter. The relevant data on the medical radioisotopes produced are shown inTable 1. The repetition frequency was set at 0.2 Hz to maintain the acceptable vacuum.natCu was irradiated for 20 min with approximately 241 laser shots. The irradiation time ofnatCr andnatRu was 30 min, with about 361 laser shots per target. It took about 10 min to transfer the target to the offline measurement after irradiation.

                  Target isotope $Abu.$ (%) Reaction Product $T_{1/2}$ Decay mode γ-ray energy Intensity EXFOR data
                  52Cr 83.79% $(\gamma,n)$ 51Cr 27.70 d % $\varepsilon=100$ 320.1 keV 10% Yes
                  63Cu 69.15% $(\gamma,n)$ 62Cu 9.67 min % $\varepsilon=100$ 511 keV 196% Yes
                  65Cu 30.85% $(\gamma,n)$ 64Cu 12.70 h % $\varepsilon=61.5$ 511 keV 35% Yes
                  100Ru 12.60% $(\gamma,p)$ 99mTc 6.01 h % $IT=99.99$ 140.5 keV 89% No

                  Table 1.The decay properties of medical radioisotope51Cr,62,64Cu,99mTc and information of the corresponding photonuclear reaction. The first column represents the target in the photonuclear reaction. The natural abundance of the target is denoted as $Abu.$ . The third column indicates the type of photonuclear reactions. The produced medical radioisotopes are characterized by the half-lives $T_{1/2}$ and decay modes. Here, % $\varepsilon$ represents the probabilities of nuclear decay via electron capture or $\beta^+$ decay. % $IT$ represents the probabilities of nuclear decay via isomeric transitions. And the characteristicγ-ray energy in the decay, as well as the branching ratio intensity, are also provided. The last column indicates whether experimental data for the photonuclear reaction cross section are available in the EXFOR database [27]. The data are obtained from Ref. [28].

                  The characteristicγ-ray spectra after irradiation were measured using two HPGe detectors with a relative efficiency of 40% (relative to the NaI(Tl) detector) and a 3×3 inch LaBr3detector. All detectors are placed in a low-background measurement system. The detector efficiencies were calibrated with standard152Eu and60Co sources. The summing coincidence correction was determined by Monte Carlo simulations [30], based on the actual geometry of the background detection system. The total offline measurement time was approximately 28 h fornatCu and 24 h fornatRu. FornatCr target, offline measurements were performed a total of 7 times within 60 days after irradiation, each with a duration of 16–40 h. As shown inFig. 3, three characteristic peaks at energies of 320.1 keV, 511 keV and 140.5 keV from the decay of51Cr,62,64Cu and99mTc are well distinguished. The peaks of the background spectrum inFig. 3(a) andFig. 3(c) are rooted in the decays of actinides in the environment. The broad-energy continuum of bremsstrahlung enables the simultaneous activation of multiple photonuclear reaction channels. Apart from the contribution of62,64Cu,60,61Cu can also induce $\beta^+$ decay and then emit 511 keVγ-rays. The cross sections of photoneutron reactions that generate these Cu isotopes are shown inFig. 4. The63Cu $(\gamma,2n)$ reaction is the dominant source of61Cu, whereas the cross sections for other reaction channels producing60,61Cu are both significantly smaller ( $< 0.5$ mb). Compared with the half-life of64Cu ( $T_{1/2}$ = 12.70 h), the shorter half-lives of61Cu (3.34 h) and60Cu (23.74 min) ensure their complete decay within approximately 15 hours after irradiation. Therefore, they do not interfere with the subsequent decay measurement of64Cu. For62Cu ( $T_{1/2}$ = 9.67 min), within five half-lives of its decay, the contribution of 511 keVγ-rays originating from60,61Cu accounts for only about 1%, which is negligible within the statistical uncertainties.

                  Figure 3.(Color online) Energy spectra of the irradiatednatCr target (a), thenatCu target (b), and thenatRu target (c). The measurement times for spectra (a), (b), and (c) are 16.16 h, 287.26 s and 12.24 h, respectively. The activity curve ofnatCu (d) is contributed by62Cu and64Cu. The energy spectra fornatCr andnatRu are measured using a HPGe detector, while the energy spectrum fornatCu is obtained with a LaBr3detector. The background spectra are normalized by the measurement time and shown in panels (a) $\sim$ (c).

                  Figure 4.(Color online) The cross sections of photoneutron reactions for63,65Cu. The data are derived from the TENDL-2023 library [29,31]. The grey area represents the bremsstrahlung spectrum as shown by the red line inFig. 2.

                  Based on the energy spectra measured at different time periods, the activity at timetcan be calculated as follows:

                  $ A(t) = \frac{\lambda\Delta N e^{-\lambda t}}{e^{-\lambda t}-e^{-\lambda (t+\Delta T)}} \;, $

                  (1)

                  where $\Delta N$ is the characteristic peak counts after background subtractions within the measurement time $\Delta T$ . The initial activity $A_0$ of the radioisotope can be deduced by an exponential fit to the $A(t)$ . InFig. 3(b), both the decays of62Cu and64Cu contribute to the 511 keV peak. The initial activities can be determined using double-exponential fitting, given their very different half-lives. The corresponding compounds are displayed inFig. 3(d). The steep beginning of the curve is mainly due to the rapid decay of62Cu, while the flat part is mainly attributed to the slow decay of64Cu. The activity at the initial time $t=0$ inFig. 3(d) corresponds to the activity at the end of irradiation.

                  For laser-drivenγ-rays with low repetition frequencies, the total yieldNof the product at the end of irradiation can be derived using the following equation:

                  $ N = \sum\limits_{i=1}^n Y_i \exp( -\lambda (n-i) /f) \;, $

                  (2)

                  wherenis the total shots,λis the decay constant of the reaction product,fis the repetition frequency and $Y_i$ represents the yield of thei-th shot. The experimental results are summarized inTable 2. The experimental single-shot yield is calculated as the total yield divided by the number of shots. The total uncertainty includes uncertainties in statistical fluctuations, calibration of the detection efficiency, the half-life and decay branching ratio, andγ-ray absorption in the target. Theγ-ray absorption in targets has also been corrected. With a repetition frequency of 0.2 Hz, irradiation of 2-mm-thick natural targets for 20 min yields activities of 5110 Bq for62Cu and 53.9 Bq for64Cu, while for 30 min yields activities of 2.27 Bq for51Cr and 16.4 Bq for99mTc. Although the experimental results demonstrate the viability of producing medical radioisotopes via laser-driven bremsstrahlung sources, the achieved activity is much lower than that required for clinical applications (MBq $\sim$ GBq).

                  Irradiated target Product Exp. activity (Bq) Single-shot yield Sim. single-shot yield Eval. single-shot yield
                  natCr 51Cr 2.27±0.16 (2.49±0.18) $\times10^{4}$ 2.78 $\times10^{4}$ 8.47 $\times10^{5}$
                  natCu 62Cu (5.11±0.21) $\times10^{3}$ (2.95±0.12) $\times10^{4}$ 4.18 $\times10^{4}$ 9.44 $\times10^{5}$
                  64Cu 53.9±4.8 (1.07±0.09) $\times10^{4}$ 1.28 $\times10^{4}$ 2.89 $\times10^{5}$
                  natRu 99mTc 16.4±1.4 (1.71±0.14) $\times10^{3}$ 2.15 $\times10^{3}$ 6.50 $\times10^{4}$

                  Table 2.The experimental and simulated results of the irradiated 2-mm-thick Cr, Cu, and Tc natural target. The third and fourth columns show the experimentally measured activity and the resulting single-shot yield for a target thickness of 2 mm. The fourth and fifth columns represent the experimental single-shot yield calculated by dividing the total yield by the number of shots, and the simulated single-shot yield from the Monte Carlo with the same irradiated conditions, respectively. The last column indicates the evaluated single-shot results in the simulation with a target thickness of 10 cm. In the simulations, the photonuclear reaction cross sections are taken from the TENDL-2023 library [29].

                III. SIMULATION AND EVALUATION
                • Various parameters, such as electron current, number of shots, converter, and target size, limit the yield of medical radioisotopes via laser-induced photonuclear reactions. To optimize the production system, we performed Monte Carlo simulations using the Geant4 toolkit (version 11.0.3) [2426]. The precision of the simulation was constrained by the available nuclear data, with the photonuclear reaction cross section being the key factor. Cross-section data are essential for determining the optimal energy range, predicting radioisotope yields, and estimating impurity levels. In Geant4, the cross sections for photonuclear reactions can be provided by the G4GammaNuclearXS (G4GNXS), G4PhotoNuclearCrossSection (G4PNCS), or LEND model. However, the photonuclear reaction cross sections obtained by the G4GNXS and G4PNCS classes are notably inconsistent with existing experimental data [32]. Although the LEND model agrees well with experimental data, it can only provide data with energies below 20 MeV. Currently, significant challenges remain in data scarcity and quality on photonuclear reactions, particularly for the $(\gamma,\,p)$ reaction channel.

                  The TENDL-2023 library [30,31] is one of the established references in nuclear data libraries. It is based on both default and adjusted TALYS calculations [33] and is used worldwide for analyzing and predicting nuclear reactions. In this work, we adapted the TENDL-2023 library into Geant4 using the Geant4-GENBOD toolkit [32]. The simulation algorithm is detailed in Ref. [34].

                  Table 2presents the simulated and evaluated results of the single-shot yield. Under the same experimental conditions, the simulated single-shot yield agreed with experimental data within a factor of 1.5. The observed discrepancies may result from shot-to-shot instabilities in laser acceleration and from differences between the cross sections in the TENDL-2023 library used in Geant4 and the actual photonuclear cross sections. In the evaluated case, a natural target thickness of 10 cm is used. Compared with thin targets, secondary reactions from Compton scattering and attenuation of gamma rays within the target must be considered. The wide spectrum of bremsstrahlung enables the simultaneous opening of multiple reaction channels.Table 3summarizes the ratio of single-shot yield between the major byproduct isotopes and the desired medical radioisotope under the evaluated case, providing reference data for future applications. Although the yields of isotopes with different atomic numbers are relatively high, they can be readily separated via chemical methods [3537]. FornatRu, the yield of99mTc is much lower than that of other byproducts. Therefore, using enriched100Ru targets could be considered to increase the yield in future production.

                  Target Isotope $T_{1/2}$ Ratio (%)
                  natCr 48Cr 21.56 h 0.26
                  49Cr 42.3 min 5.26
                  49V 330 d 11.44
                  50V stable 11.86
                  51V stable 70.01
                  natCu 61Cu 3.34 h 7.77
                  61Ni stable 13.86
                  62Ni stable 51.38
                  63Ni 100.80 y 0.65
                  64Ni stable 12.35
                  natRu 93Tc 2.78 h 3 $\times10^{2}$
                  94Tc 293 min 7 $\times10^{2}$
                  95Tc 19.26 h 4.6 $\times10^{3}$
                  97Tc 4.21 $\times10^{6}$ y 5.3 $\times10^{3}$
                  95Ru 1.61 h 7.2 $\times10^{3}$
                  97Ru 2.84 d 6.3 $\times10^{3}$
                  103Ru 39.25 d 1.34 $\times10^{4}$

                  Table 3.Ratio of single-shot yield between the major byproduct isotopes and the desired medical radioisotope (51Cr fornatCr,62,64Cu fornatCu, and99mTc fornatRu) in the simulation with a natural target thickness of 10 cm. Specifically, the ratio is relative to62Cu in the case ofnatCu. The produced isotope is characterized by the half-life $T_{1/2}$ .

                  Figure 5illustrates the relationship between product activity and repetition frequency. The irradiated time is three times the half-life of the products. After three half-lives of irradiation, the activity of the product reaches 88% of its saturation value. The gray area indicates the activity levels of62Cu and64Cu required for PET imaging [38,39]. For the production of62Cu, a lower frequency ( $\sim$ 600 Hz) is sufficient to satisfy the standards for PET imaging. With a half-life of 9.67 min for62Cu, its saturation activity is achieved within one hour, as shown inFig. 6.64Cu is also a promising radionuclide for targeted radiotherapy, with a recommended therapeutic dose of 99 MBq/kg [40]. For a standard adult patient (60 kg), this corresponds to approximately 6 GBq of administered activity. However, as shown inFig. 6, the saturated activity is not sufficient for the requirements of this clinical therapy.

                  Figure 5.(color online) Activity (in the unit of MBq) of51Cr,62,64Cu, and99mTc versus repetition frequency (in the unit of Hz). The irradiated time is three times the half-life of radioisotopes. The gray area shows the required activities for PET. All the solid lines represent the expected activities from the relevant targets. The dotted line represents the available activity of99mTc when using a 95% enriched100Ru target.

                  Figure 6.(color online) Same asFig. 5but as a function of irradiation time (in hours). The repetition frequency is set to 1 kHz.

                  Red blood cells radiolabeled with51Cr are used to identify hemolytic anemia. In a clinical case, 4.07 MBq of51Cr-sodium chromic was used [8]. As shown inFig. 6, only 20 h of irradiation is sufficient to reach the required level for a clinical trial.

                  99mTc is a commonly used imaging agent for SPECT imaging. The required activity varies depending on the purpose of clinical treatment. Brain perfusion imaging typically employs activities of 555–1110 MBq, with 740 MBq serving as the standard [41]. For bone scintigraphy in adults, the average activity administered by a single intravenous injection should be 500 MBq (300–740 MBq) [42]. Myocardial perfusion imaging uses an administered activity of 500 MBq for a standard examination [43]. In contrast, pulmonary perfusion scintigraphy employs a reduced activity of 200 MBq [44]. Currently, its saturation activity is approximately 65 MBq. When a 95% enriched100Ru target is employed, the achievable activity of99mTc can reach 500 MBq. Furthermore, the required activity level for SPECT can be attained either by utilizing multiple synchronized lasers or by increasing the repetition frequency.

                III. SIMULATION AND EVALUATION
                • Various parameters, such as electron current, number of shots, converter, and target size, limit the yield of medical radioisotopes via laser-induced photonuclear reactions. To optimize the production system, we performed the Monte Carlo simulations using the Geant4 version 11.0.3 toolkit [2426]. The precision of the simulation is constrained by the available nuclear data, with the photonuclear reaction cross section being the key factor. Cross-section data are essential for determining the optimal energy range, predicting radioisotope yields, and estimating impurity levels. In Geant4, the cross sections for photonuclear reactions can be provided by the G4GammaNuclearXS (G4GNXS), G4PhotoNuclearCrossSection (G4PNCS), or the LEND model. However, the photonuclear reaction cross sections obtained by the G4GNXS and G4PNCS classes are notably inconsistent with the existing experimental data [32]. Although the LEND model is in good agreement with the experimental data, it can only provide data with energies below 20 MeV. At present, there are serious challenges in data scarcity and data quality on photonuclear reactions, particularly for the $(\gamma,p)$ reaction channel.

                  The TENDL-2023 library [29,31] is established as one of the references in nuclear data libraries. The library is based on both default and adjusted TALYS calculations [33] and is used worldwide for the analysis and prediction of nuclear reactions. In this work, we adapted the TENDL-2023 library into Geant4 using the Geant4-GENBOD toolkit [32]. The simulation algorithm is detailed in Ref. [34].

                  Table 2presents the simulated and evaluated results of the single-shot yield. Under the same experimental conditions, the simulated single-shot yield agrees with experimental data within a factor of 1.5. The observed discrepancies may arise from shot-to-shot instabilities in laser acceleration and from differences between the cross sections in the TENDL-2023 library used in Geant4 and the actual photonuclear cross sections. In the evaluated case, a natural target thickness of 10 cm is used. Compared with thin targets, one must account for secondary reactions from Compton scattering and attenuation of gamma rays within the target. The wide spectrum of bremsstrahlung enables the simultaneous opening of multiple reaction channels.Table 3summarizes the ratio of single-shot yield between the major byproduct isotopes and the desired medical radioisotope under the evaluated case, providing reference data for future applications. Although the yields of isotopes with different atomic numbers are relatively high, they can be readily separated via chemical methods [3537]. FornatRu, the yield of99mTc is much lower than that of other byproducts. Therefore, using enriched100Ru targets could be considered to increase the yield in future production.

                  Target Isotope $T_{1/2}$ Ratio (%)
                  natCr 48Cr 21.56 h 0.26
                  49Cr 42.3 min 5.26
                  49V 330 d 11.44
                  50V stable 11.86
                  51V stable 70.01
                  natCu 61Cu 3.34 h 7.77
                  61Ni stable 13.86
                  62Ni stable 51.38
                  63Ni 100.80 y 0.65
                  64Ni stable 12.35
                  natRu 93Tc 2.78 h 3 $\times10^{2}$
                  94Tc 293 min 7 $\times10^{2}$
                  95Tc 19.26 h 4.6 $\times10^{3}$
                  97Tc 4.21 $\times10^{6}$ y 5.3 $\times10^{3}$
                  95Ru 1.61 h 7.2 $\times10^{3}$
                  97Ru 2.84 d 6.3 $\times10^{3}$
                  103Ru 39.25 d 1.34 $\times10^{4}$

                  Table 3.The ratio of single-shot yield between the major byproduct isotopes and the desired medical radioisotope (51Cr fornatCr,62,64Cu fornatCu, and99mTc fornatRu) in the simulation with a natural target thickness of 10 cm. Specifically, the ratio is relative to62Cu in the case ofnatCu. The produced isotope is characterized by the half-life $T_{1/2}$ .

                  Fig. 5illustrates the relationship between product activity and repetition frequency. The irradiated time is three times the half-life of the products. After three half-lives of irradiation, the activity of the product has reached 88% of its saturation value. The grey area indicates the activity levels of62Cu and64Cu required for PET imaging [38,39]. For the production of62Cu, a lower frequency ( $\sim$ 600 Hz) is sufficient to meet the standards for PET imaging. With a half-life of 9.67 min for62Cu, its saturation activity is achieved within one hour inFig. 6.64Cu is also a promising radionuclide for targeted radiotherapy, with a recommended therapeutic dose of 99 MBq/kg [40]. For a standard adult patient (60 kg), this corresponds to approximately 6 GBq of administered activity. However, as shown inFig. 6, the saturated activity is not sufficient to meet the requirements of this clinical therapy.

                  Figure 5.(Color online) Activity (in the unit of MBq) of51Cr,62,64Cu, and99mTc versus repetition frequency (in the unit of Hz). The irradiated time is three times the half-life of radioisotopes. The grey area shows the required activities for PET imaging. All the solid lines represent the expected activities from the relevant targets. The dotted line represents the available activity of99mTc when using a 95% enriched100Ru target.

                  Figure 6.(Color online) Same asFig. 5but as a function of irradiation time (in hours). The repetition frequency is set to 1 kHz.

                  Red blood cells radiolabeled with51Cr are used to identify hemolytic anemia. In a clinical case, 4.07 MBq of51Cr-sodium chromic was used [8]. As shown inFig. 6, it is sufficient to irradiate for only 20 hours to reach the required level for a clinical trial.

                  99mTc is a commonly used imaging agent for SPECT imaging. The required activity varies depending on the purpose of clinical treatment. Brain perfusion imaging typically employs activities of 555–1110 MBq, with 740 MBq serving as the standard [41]. For bone scintigraphy in adults, the average activity administered by a single intravenous injection should be 500 MBq (300–740 MBq) [42]. Myocardial perfusion imaging uses an administered activity of 500 MBq for a standard examination [43]. In contrast, pulmonary perfusion scintigraphy employs a reduced activity of 200 MBq [44]. Currently, its saturation activity is approximately 65 MBq. When employing a 95% enriched100Ru target, the achievable activity of99mTc can reach 500 MBq. Furthermore, the required activity level for SPECT imaging can be attained either by utilizing multiple synchronized lasers or by increasing the repetition frequency.

                III. SIMULATION AND EVALUATION
                • Various parameters, such as electron current, number of shots, converter, and target size, limit the yield of medical radioisotopes via laser-induced photonuclear reactions. To optimize the production system, we performed Monte Carlo simulations using the Geant4 toolkit (version 11.0.3) [2426]. The precision of the simulation was constrained by the available nuclear data, with the photonuclear reaction cross section being the key factor. Cross-section data are essential for determining the optimal energy range, predicting radioisotope yields, and estimating impurity levels. In Geant4, the cross sections for photonuclear reactions can be provided by the G4GammaNuclearXS (G4GNXS), G4PhotoNuclearCrossSection (G4PNCS), or LEND model. However, the photonuclear reaction cross sections obtained by the G4GNXS and G4PNCS classes are notably inconsistent with existing experimental data [32]. Although the LEND model agrees well with experimental data, it can only provide data with energies below 20 MeV. Currently, significant challenges remain in data scarcity and quality on photonuclear reactions, particularly for the $(\gamma,\,p)$ reaction channel.

                  The TENDL-2023 library [30,31] is one of the established references in nuclear data libraries. It is based on both default and adjusted TALYS calculations [33] and is used worldwide for analyzing and predicting nuclear reactions. In this work, we adapted the TENDL-2023 library into Geant4 using the Geant4-GENBOD toolkit [32]. The simulation algorithm is detailed in Ref. [34].

                  Table 2presents the simulated and evaluated results of the single-shot yield. Under the same experimental conditions, the simulated single-shot yield agreed with experimental data within a factor of 1.5. The observed discrepancies may result from shot-to-shot instabilities in laser acceleration and from differences between the cross sections in the TENDL-2023 library used in Geant4 and the actual photonuclear cross sections. In the evaluated case, a natural target thickness of 10 cm is used. Compared with thin targets, secondary reactions from Compton scattering and attenuation of gamma rays within the target must be considered. The wide spectrum of bremsstrahlung enables the simultaneous opening of multiple reaction channels.Table 3summarizes the ratio of single-shot yield between the major byproduct isotopes and the desired medical radioisotope under the evaluated case, providing reference data for future applications. Although the yields of isotopes with different atomic numbers are relatively high, they can be readily separated via chemical methods [3537]. FornatRu, the yield of99mTc is much lower than that of other byproducts. Therefore, using enriched100Ru targets could be considered to increase the yield in future production.

                  Target Isotope $T_{1/2}$ Ratio (%)
                  natCr 48Cr 21.56 h 0.26
                  49Cr 42.3 min 5.26
                  49V 330 d 11.44
                  50V stable 11.86
                  51V stable 70.01
                  natCu 61Cu 3.34 h 7.77
                  61Ni stable 13.86
                  62Ni stable 51.38
                  63Ni 100.80 y 0.65
                  64Ni stable 12.35
                  natRu 93Tc 2.78 h 3 $\times10^{2}$
                  94Tc 293 min 7 $\times10^{2}$
                  95Tc 19.26 h 4.6 $\times10^{3}$
                  97Tc 4.21 $\times10^{6}$ y 5.3 $\times10^{3}$
                  95Ru 1.61 h 7.2 $\times10^{3}$
                  97Ru 2.84 d 6.3 $\times10^{3}$
                  103Ru 39.25 d 1.34 $\times10^{4}$

                  Table 3.Ratio of single-shot yield between the major byproduct isotopes and the desired medical radioisotope (51Cr fornatCr,62,64Cu fornatCu, and99mTc fornatRu) in the simulation with a natural target thickness of 10 cm. Specifically, the ratio is relative to62Cu in the case ofnatCu. The produced isotope is characterized by the half-life $T_{1/2}$ .

                  Figure 5illustrates the relationship between product activity and repetition frequency. The irradiated time is three times the half-life of the products. After three half-lives of irradiation, the activity of the product reaches 88% of its saturation value. The gray area indicates the activity levels of62Cu and64Cu required for PET imaging [38,39]. For the production of62Cu, a lower frequency ( $\sim$ 600 Hz) is sufficient to satisfy the standards for PET imaging. With a half-life of 9.67 min for62Cu, its saturation activity is achieved within one hour, as shown inFig. 6.64Cu is also a promising radionuclide for targeted radiotherapy, with a recommended therapeutic dose of 99 MBq/kg [40]. For a standard adult patient (60 kg), this corresponds to approximately 6 GBq of administered activity. However, as shown inFig. 6, the saturated activity is not sufficient for the requirements of this clinical therapy.

                  Figure 5.(color online) Activity (in the unit of MBq) of51Cr,62,64Cu, and99mTc versus repetition frequency (in the unit of Hz). The irradiated time is three times the half-life of radioisotopes. The gray area shows the required activities for PET. All the solid lines represent the expected activities from the relevant targets. The dotted line represents the available activity of99mTc when using a 95% enriched100Ru target.

                  Figure 6.(color online) Same asFig. 5but as a function of irradiation time (in hours). The repetition frequency is set to 1 kHz.

                  Red blood cells radiolabeled with51Cr are used to identify hemolytic anemia. In a clinical case, 4.07 MBq of51Cr-sodium chromic was used [8]. As shown inFig. 6, only 20 h of irradiation is sufficient to reach the required level for a clinical trial.

                  99mTc is a commonly used imaging agent for SPECT imaging. The required activity varies depending on the purpose of clinical treatment. Brain perfusion imaging typically employs activities of 555–1110 MBq, with 740 MBq serving as the standard [41]. For bone scintigraphy in adults, the average activity administered by a single intravenous injection should be 500 MBq (300–740 MBq) [42]. Myocardial perfusion imaging uses an administered activity of 500 MBq for a standard examination [43]. In contrast, pulmonary perfusion scintigraphy employs a reduced activity of 200 MBq [44]. Currently, its saturation activity is approximately 65 MBq. When a 95% enriched100Ru target is employed, the achievable activity of99mTc can reach 500 MBq. Furthermore, the required activity level for SPECT can be attained either by utilizing multiple synchronized lasers or by increasing the repetition frequency.

                III. SIMULATION AND EVALUATION
                • Various parameters, such as electron current, number of shots, converter, and target size, limit the yield of medical radioisotopes via laser-induced photonuclear reactions. To optimize the production system, we performed Monte Carlo simulations using the Geant4 toolkit (version 11.0.3) [2426]. The precision of the simulation was constrained by the available nuclear data, with the photonuclear reaction cross section being the key factor. Cross-section data are essential for determining the optimal energy range, predicting radioisotope yields, and estimating impurity levels. In Geant4, the cross sections for photonuclear reactions can be provided by the G4GammaNuclearXS (G4GNXS), G4PhotoNuclearCrossSection (G4PNCS), or LEND model. However, the photonuclear reaction cross sections obtained by the G4GNXS and G4PNCS classes are notably inconsistent with existing experimental data [32]. Although the LEND model agrees well with experimental data, it can only provide data with energies below 20 MeV. Currently, significant challenges remain in data scarcity and quality on photonuclear reactions, particularly for the $(\gamma,\,p)$ reaction channel.

                  The TENDL-2023 library [30,31] is one of the established references in nuclear data libraries. It is based on both default and adjusted TALYS calculations [33] and is used worldwide for analyzing and predicting nuclear reactions. In this work, we adapted the TENDL-2023 library into Geant4 using the Geant4-GENBOD toolkit [32]. The simulation algorithm is detailed in Ref. [34].

                  Table 2presents the simulated and evaluated results of the single-shot yield. Under the same experimental conditions, the simulated single-shot yield agreed with experimental data within a factor of 1.5. The observed discrepancies may result from shot-to-shot instabilities in laser acceleration and from differences between the cross sections in the TENDL-2023 library used in Geant4 and the actual photonuclear cross sections. In the evaluated case, a natural target thickness of 10 cm is used. Compared with thin targets, secondary reactions from Compton scattering and attenuation of gamma rays within the target must be considered. The wide spectrum of bremsstrahlung enables the simultaneous opening of multiple reaction channels.Table 3summarizes the ratio of single-shot yield between the major byproduct isotopes and the desired medical radioisotope under the evaluated case, providing reference data for future applications. Although the yields of isotopes with different atomic numbers are relatively high, they can be readily separated via chemical methods [3537]. FornatRu, the yield of99mTc is much lower than that of other byproducts. Therefore, using enriched100Ru targets could be considered to increase the yield in future production.

                  Target Isotope $T_{1/2}$ Ratio (%)
                  natCr 48Cr 21.56 h 0.26
                  49Cr 42.3 min 5.26
                  49V 330 d 11.44
                  50V stable 11.86
                  51V stable 70.01
                  natCu 61Cu 3.34 h 7.77
                  61Ni stable 13.86
                  62Ni stable 51.38
                  63Ni 100.80 y 0.65
                  64Ni stable 12.35
                  natRu 93Tc 2.78 h 3 $\times10^{2}$
                  94Tc 293 min 7 $\times10^{2}$
                  95Tc 19.26 h 4.6 $\times10^{3}$
                  97Tc 4.21 $\times10^{6}$ y 5.3 $\times10^{3}$
                  95Ru 1.61 h 7.2 $\times10^{3}$
                  97Ru 2.84 d 6.3 $\times10^{3}$
                  103Ru 39.25 d 1.34 $\times10^{4}$

                  Table 3.Ratio of single-shot yield between the major byproduct isotopes and the desired medical radioisotope (51Cr fornatCr,62,64Cu fornatCu, and99mTc fornatRu) in the simulation with a natural target thickness of 10 cm. Specifically, the ratio is relative to62Cu in the case ofnatCu. The produced isotope is characterized by the half-life $T_{1/2}$ .

                  Figure 5illustrates the relationship between product activity and repetition frequency. The irradiated time is three times the half-life of the products. After three half-lives of irradiation, the activity of the product reaches 88% of its saturation value. The gray area indicates the activity levels of62Cu and64Cu required for PET imaging [38,39]. For the production of62Cu, a lower frequency ( $\sim$ 600 Hz) is sufficient to satisfy the standards for PET imaging. With a half-life of 9.67 min for62Cu, its saturation activity is achieved within one hour, as shown inFig. 6.64Cu is also a promising radionuclide for targeted radiotherapy, with a recommended therapeutic dose of 99 MBq/kg [40]. For a standard adult patient (60 kg), this corresponds to approximately 6 GBq of administered activity. However, as shown inFig. 6, the saturated activity is not sufficient for the requirements of this clinical therapy.

                  Figure 5.(color online) Activity (in the unit of MBq) of51Cr,62,64Cu, and99mTc versus repetition frequency (in the unit of Hz). The irradiated time is three times the half-life of radioisotopes. The gray area shows the required activities for PET. All the solid lines represent the expected activities from the relevant targets. The dotted line represents the available activity of99mTc when using a 95% enriched100Ru target.

                  Figure 6.(color online) Same asFig. 5but as a function of irradiation time (in hours). The repetition frequency is set to 1 kHz.

                  Red blood cells radiolabeled with51Cr are used to identify hemolytic anemia. In a clinical case, 4.07 MBq of51Cr-sodium chromic was used [8]. As shown inFig. 6, only 20 h of irradiation is sufficient to reach the required level for a clinical trial.

                  99mTc is a commonly used imaging agent for SPECT imaging. The required activity varies depending on the purpose of clinical treatment. Brain perfusion imaging typically employs activities of 555–1110 MBq, with 740 MBq serving as the standard [41]. For bone scintigraphy in adults, the average activity administered by a single intravenous injection should be 500 MBq (300–740 MBq) [42]. Myocardial perfusion imaging uses an administered activity of 500 MBq for a standard examination [43]. In contrast, pulmonary perfusion scintigraphy employs a reduced activity of 200 MBq [44]. Currently, its saturation activity is approximately 65 MBq. When a 95% enriched100Ru target is employed, the achievable activity of99mTc can reach 500 MBq. Furthermore, the required activity level for SPECT can be attained either by utilizing multiple synchronized lasers or by increasing the repetition frequency.

                III. SIMULATION AND EVALUATION
                • Various parameters, such as electron current, number of shots, converter, and target size, limit the yield of medical radioisotopes via laser-induced photonuclear reactions. To optimize the production system, we performed Monte Carlo simulations using the Geant4 toolkit (version 11.0.3) [2426]. The precision of the simulation was constrained by the available nuclear data, with the photonuclear reaction cross section being the key factor. Cross-section data are essential for determining the optimal energy range, predicting radioisotope yields, and estimating impurity levels. In Geant4, the cross sections for photonuclear reactions can be provided by the G4GammaNuclearXS (G4GNXS), G4PhotoNuclearCrossSection (G4PNCS), or LEND model. However, the photonuclear reaction cross sections obtained by the G4GNXS and G4PNCS classes are notably inconsistent with existing experimental data [32]. Although the LEND model agrees well with experimental data, it can only provide data with energies below 20 MeV. Currently, significant challenges remain in data scarcity and quality on photonuclear reactions, particularly for the $(\gamma,\,p)$ reaction channel.

                  The TENDL-2023 library [30,31] is one of the established references in nuclear data libraries. It is based on both default and adjusted TALYS calculations [33] and is used worldwide for analyzing and predicting nuclear reactions. In this work, we adapted the TENDL-2023 library into Geant4 using the Geant4-GENBOD toolkit [32]. The simulation algorithm is detailed in Ref. [34].

                  Table 2presents the simulated and evaluated results of the single-shot yield. Under the same experimental conditions, the simulated single-shot yield agreed with experimental data within a factor of 1.5. The observed discrepancies may result from shot-to-shot instabilities in laser acceleration and from differences between the cross sections in the TENDL-2023 library used in Geant4 and the actual photonuclear cross sections. In the evaluated case, a natural target thickness of 10 cm is used. Compared with thin targets, secondary reactions from Compton scattering and attenuation of gamma rays within the target must be considered. The wide spectrum of bremsstrahlung enables the simultaneous opening of multiple reaction channels.Table 3summarizes the ratio of single-shot yield between the major byproduct isotopes and the desired medical radioisotope under the evaluated case, providing reference data for future applications. Although the yields of isotopes with different atomic numbers are relatively high, they can be readily separated via chemical methods [3537]. FornatRu, the yield of99mTc is much lower than that of other byproducts. Therefore, using enriched100Ru targets could be considered to increase the yield in future production.

                  Target Isotope $T_{1/2}$ Ratio (%)
                  natCr 48Cr 21.56 h 0.26
                  49Cr 42.3 min 5.26
                  49V 330 d 11.44
                  50V stable 11.86
                  51V stable 70.01
                  natCu 61Cu 3.34 h 7.77
                  61Ni stable 13.86
                  62Ni stable 51.38
                  63Ni 100.80 y 0.65
                  64Ni stable 12.35
                  natRu 93Tc 2.78 h 3 $\times10^{2}$
                  94Tc 293 min 7 $\times10^{2}$
                  95Tc 19.26 h 4.6 $\times10^{3}$
                  97Tc 4.21 $\times10^{6}$ y 5.3 $\times10^{3}$
                  95Ru 1.61 h 7.2 $\times10^{3}$
                  97Ru 2.84 d 6.3 $\times10^{3}$
                  103Ru 39.25 d 1.34 $\times10^{4}$

                  Table 3.Ratio of single-shot yield between the major byproduct isotopes and the desired medical radioisotope (51Cr fornatCr,62,64Cu fornatCu, and99mTc fornatRu) in the simulation with a natural target thickness of 10 cm. Specifically, the ratio is relative to62Cu in the case ofnatCu. The produced isotope is characterized by the half-life $T_{1/2}$ .

                  Figure 5illustrates the relationship between product activity and repetition frequency. The irradiated time is three times the half-life of the products. After three half-lives of irradiation, the activity of the product reaches 88% of its saturation value. The gray area indicates the activity levels of62Cu and64Cu required for PET imaging [38,39]. For the production of62Cu, a lower frequency ( $\sim$ 600 Hz) is sufficient to satisfy the standards for PET imaging. With a half-life of 9.67 min for62Cu, its saturation activity is achieved within one hour, as shown inFig. 6.64Cu is also a promising radionuclide for targeted radiotherapy, with a recommended therapeutic dose of 99 MBq/kg [40]. For a standard adult patient (60 kg), this corresponds to approximately 6 GBq of administered activity. However, as shown inFig. 6, the saturated activity is not sufficient for the requirements of this clinical therapy.

                  Figure 5.(color online) Activity (in the unit of MBq) of51Cr,62,64Cu, and99mTc versus repetition frequency (in the unit of Hz). The irradiated time is three times the half-life of radioisotopes. The gray area shows the required activities for PET. All the solid lines represent the expected activities from the relevant targets. The dotted line represents the available activity of99mTc when using a 95% enriched100Ru target.

                  Figure 6.(color online) Same asFig. 5but as a function of irradiation time (in hours). The repetition frequency is set to 1 kHz.

                  Red blood cells radiolabeled with51Cr are used to identify hemolytic anemia. In a clinical case, 4.07 MBq of51Cr-sodium chromic was used [8]. As shown inFig. 6, only 20 h of irradiation is sufficient to reach the required level for a clinical trial.

                  99mTc is a commonly used imaging agent for SPECT imaging. The required activity varies depending on the purpose of clinical treatment. Brain perfusion imaging typically employs activities of 555–1110 MBq, with 740 MBq serving as the standard [41]. For bone scintigraphy in adults, the average activity administered by a single intravenous injection should be 500 MBq (300–740 MBq) [42]. Myocardial perfusion imaging uses an administered activity of 500 MBq for a standard examination [43]. In contrast, pulmonary perfusion scintigraphy employs a reduced activity of 200 MBq [44]. Currently, its saturation activity is approximately 65 MBq. When a 95% enriched100Ru target is employed, the achievable activity of99mTc can reach 500 MBq. Furthermore, the required activity level for SPECT can be attained either by utilizing multiple synchronized lasers or by increasing the repetition frequency.

                IV. SUMMARY
                • In this study, we performed activation measurements using the 200 TW laser facility at the CLAPA laboratory. Natural Cr, Cu, and Ru targets were irradiated for 20–30 min at a repetition frequency of 0.2 Hz. We obtained an activity of 2.27 Bq for51Cr, 5110 Bq for62Cu, 53.9 Bq for64Cu, and 16.4 Bq for99mTc. However, the achieved activity is far from being suitable for clinical usage. To bridge this gap, we evaluated potential production using simulations employing cross sections from the TENDL-2023 library. With a natural target thickness of 10 cm and frequency of several hundred Hz, the simulated results could reach several 100 MBq for51Cr and62,64Cu, meeting clinical application requirements. For99mTc, if a 95% enriched100Ru target is employed, the activity can reach 500 MBq, which is sufficient for clinical SPECT imaging.

                  Currently, the stable and continuous operation of a kilohertz laser-plasma accelerator has been reported [45]. However, the peak energy of the electron bunches is only 2.5 MeV, which results in a bremsstrahlung source with photon energies significantly below the $(\gamma,n)$ and $(\gamma,p)$ reaction thresholds for most nuclei. At high peak power levels, such as 200 TW in the CLAPA laboratory, increasing the repetition frequency poses significant challenges to the thermal resistance and damage of laser gain medium and mirror materials. Additionally, maintaining electron beam stability remains a critical problem. Another type of laser-driven gamma source, which employs laser Compton scattering (LCS) technology, may have the potential to produce medical radioisotopes at a clinical scale [46,47], for example, at the newly built Shanghai Laser Electronic Gamma Source (SLEGS) [48,49] and the upcoming Extreme Light Infrastructure – Nuclear Physics facility (ELI-NP) [50].

                IV. SUMMARY
                • In this study, we performed the activation measurements using the 200 TW laser facility at the CLAPA laboratory. The natural Cr, Cu, and Ru targets were irradiated for 20-30 minutes with a 0.2 Hz repetition frequency. We obtain the activity of 2.27 Bq for51Cr, 5110 Bq for62Cu, 53.9 Bq for64Cu, and 16.4 Bq for99mTc. However, the achieved activity is far from being suitable for clinical usage. To bridge this gap, we evaluated potential production by simulations employing the cross sections from the TENDL-2023 library. With a natural target thickness of 10 cm and a frequency of several hundred Hz, the simulated results can reach several 100 MBq for51Cr and62,64Cu, meeting clinical application requirements. For99mTc, employing a 95% enriched100Ru target, the activity can reach 500 MBq, which is sufficient for clinical SPECT imaging.

                  Currently, the stable and continuous operation of a kilohertz laser-plasma accelerator has been reported [45]. However, the peak energy of the electron bunches is only 2.5 MeV, which results in a bremsstrahlung source with photon energies substantially below the $(\gamma,n)$ and $(\gamma,p)$ reaction thresholds for most nuclei. At high peak power levels, such as 200 TW in the CLAPA laboratory, increasing the repetition frequency poses significant challenges to the thermal resistance and damage of laser gain medium and mirror materials. Additionally, maintaining electron beam stability remains a critical issue. Another type of laser-driven gamma source, which employs the laser Compton scattering (LCS) technology, may have the potential to produce medical radioisotopes at a clinical scale [46,47]. For example, the newly built Shanghai Laser Electronic Gamma Source (SLEGS) [48,49] and the upcoming Extreme Light Infrastructure – Nuclear Physics facility (ELI-NP) [50].

                IV. SUMMARY
                • In this study, we performed activation measurements using the 200 TW laser facility at the CLAPA laboratory. Natural Cr, Cu, and Ru targets were irradiated for 20–30 min at a repetition frequency of 0.2 Hz. We obtained an activity of 2.27 Bq for51Cr, 5110 Bq for62Cu, 53.9 Bq for64Cu, and 16.4 Bq for99mTc. However, the achieved activity is far from being suitable for clinical usage. To bridge this gap, we evaluated potential production using simulations employing cross sections from the TENDL-2023 library. With a natural target thickness of 10 cm and frequency of several hundred Hz, the simulated results could reach several 100 MBq for51Cr and62,64Cu, meeting clinical application requirements. For99mTc, if a 95% enriched100Ru target is employed, the activity can reach 500 MBq, which is sufficient for clinical SPECT imaging.

                  Currently, the stable and continuous operation of a kilohertz laser-plasma accelerator has been reported [45]. However, the peak energy of the electron bunches is only 2.5 MeV, which results in a bremsstrahlung source with photon energies significantly below the $(\gamma,n)$ and $(\gamma,p)$ reaction thresholds for most nuclei. At high peak power levels, such as 200 TW in the CLAPA laboratory, increasing the repetition frequency poses significant challenges to the thermal resistance and damage of laser gain medium and mirror materials. Additionally, maintaining electron beam stability remains a critical problem. Another type of laser-driven gamma source, which employs laser Compton scattering (LCS) technology, may have the potential to produce medical radioisotopes at a clinical scale [46,47], for example, at the newly built Shanghai Laser Electronic Gamma Source (SLEGS) [48,49] and the upcoming Extreme Light Infrastructure – Nuclear Physics facility (ELI-NP) [50].

                IV. SUMMARY
                • In this study, we performed activation measurements using the 200 TW laser facility at the CLAPA laboratory. Natural Cr, Cu, and Ru targets were irradiated for 20–30 min at a repetition frequency of 0.2 Hz. We obtained an activity of 2.27 Bq for51Cr, 5110 Bq for62Cu, 53.9 Bq for64Cu, and 16.4 Bq for99mTc. However, the achieved activity is far from being suitable for clinical usage. To bridge this gap, we evaluated potential production using simulations employing cross sections from the TENDL-2023 library. With a natural target thickness of 10 cm and frequency of several hundred Hz, the simulated results could reach several 100 MBq for51Cr and62,64Cu, meeting clinical application requirements. For99mTc, if a 95% enriched100Ru target is employed, the activity can reach 500 MBq, which is sufficient for clinical SPECT imaging.

                  Currently, the stable and continuous operation of a kilohertz laser-plasma accelerator has been reported [45]. However, the peak energy of the electron bunches is only 2.5 MeV, which results in a bremsstrahlung source with photon energies significantly below the $(\gamma,n)$ and $(\gamma,p)$ reaction thresholds for most nuclei. At high peak power levels, such as 200 TW in the CLAPA laboratory, increasing the repetition frequency poses significant challenges to the thermal resistance and damage of laser gain medium and mirror materials. Additionally, maintaining electron beam stability remains a critical problem. Another type of laser-driven gamma source, which employs laser Compton scattering (LCS) technology, may have the potential to produce medical radioisotopes at a clinical scale [46,47], for example, at the newly built Shanghai Laser Electronic Gamma Source (SLEGS) [48,49] and the upcoming Extreme Light Infrastructure – Nuclear Physics facility (ELI-NP) [50].

                IV. SUMMARY
                • In this study, we performed activation measurements using the 200 TW laser facility at the CLAPA laboratory. Natural Cr, Cu, and Ru targets were irradiated for 20–30 min at a repetition frequency of 0.2 Hz. We obtained an activity of 2.27 Bq for51Cr, 5110 Bq for62Cu, 53.9 Bq for64Cu, and 16.4 Bq for99mTc. However, the achieved activity is far from being suitable for clinical usage. To bridge this gap, we evaluated potential production using simulations employing cross sections from the TENDL-2023 library. With a natural target thickness of 10 cm and frequency of several hundred Hz, the simulated results could reach several 100 MBq for51Cr and62,64Cu, meeting clinical application requirements. For99mTc, if a 95% enriched100Ru target is employed, the activity can reach 500 MBq, which is sufficient for clinical SPECT imaging.

                  Currently, the stable and continuous operation of a kilohertz laser-plasma accelerator has been reported [45]. However, the peak energy of the electron bunches is only 2.5 MeV, which results in a bremsstrahlung source with photon energies significantly below the $(\gamma,n)$ and $(\gamma,p)$ reaction thresholds for most nuclei. At high peak power levels, such as 200 TW in the CLAPA laboratory, increasing the repetition frequency poses significant challenges to the thermal resistance and damage of laser gain medium and mirror materials. Additionally, maintaining electron beam stability remains a critical problem. Another type of laser-driven gamma source, which employs laser Compton scattering (LCS) technology, may have the potential to produce medical radioisotopes at a clinical scale [46,47], for example, at the newly built Shanghai Laser Electronic Gamma Source (SLEGS) [48,49] and the upcoming Extreme Light Infrastructure – Nuclear Physics facility (ELI-NP) [50].

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