Chinese Physics C > 1989, Vol. 13 > Issue(S1): 69-78

Contribution of the Energy-Momentum Distribution of Nucleons in Nuclei to the EMC Effect

Li Guanglie¹,
K. F. Liu²

1. Institute of High Energy Physics, Chinese Academy of Sciences, Beijing;CCAST(world Laboratory);
2. University of Kentucky, Lexington, U. S. A

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Abstract：
By using the Hartree-Fork single-particle energies and the wave functions calculated with the density-dependent Skyrme interaction, we re-analyze the contribution of the energy-momentum distribution of nucleons in nuclei to the EMC effect and find that, with those correct single-particle energies and relativistic normalized wave functions, one cannot well explain the EMC effect by only considering the Fermi motion correction including the effect of nuclear binding.

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[6]	SHAO Li-Jing,ZHANG Yun-Hua,MA Bo-Qiang. Parton distribution functions and nuclear EMC effect in a statistical model. Chinese Physics C, 2010, 34(9): 1417-1420.doi:10.1088/1674-1137/34/9/059
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Li Guanglie and K. F. Liu. Contribution of the Energy-Momentum Distribution of Nucleons in Nuclei to the EMC Effect[J]. Chinese Physics C, 1989, 13(S1): 69-78.

Li Guanglie and K. F. Liu. Contribution of the Energy-Momentum Distribution of Nucleons in Nuclei to the EMC Effect[J]. Chinese Physics C, 1989, 13(S1): 69-78. shu

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Received: 1988-04-26

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沈阳化工大学材料科学与工程学院沈阳 110142

Contribution of the Energy-Momentum Distribution of Nucleons in Nuclei to the EMC Effect

Li Guanglie^1,
K. F. Liu^2,

1. Institute of High Energy Physics, Chinese Academy of Sciences, Beijing;CCAST(world Laboratory);
2. University of Kentucky, Lexington, U. S. A

Received Date:1988-04-26

Abstract:By using the Hartree-Fork single-particle energies and the wave functions calculated with the density-dependent Skyrme interaction, we re-analyze the contribution of the energy-momentum distribution of nucleons in nuclei to the EMC effect and find that, with those correct single-particle energies and relativistic normalized wave functions, one cannot well explain the EMC effect by only considering the Fermi motion correction including the effect of nuclear binding.