SO(n-1)的约化分支律出发, 首先推导了SO(n) SO(n-1)张量表示的分支公式, 又用Kronecker乘积方法反所得的公式推广到了旋量表示, 从而给出了SO(n) SO(n-1)的完整分支公式."> <EM>SO</EM>(n)<IMG style="WIDTH: 14px; HEIGHT: 12px" height=19 src="//www.macurncorp.com/hepnp/qikan/manage/ewebeditor/UploadFile/2011811115656568.jpg" width=25 border=0> <EM>SO</EM>(n-1)张量表示和旋量表示的分支公式 -
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    F. D. Murnaghan, Theory of Group Representations,(Johns Hopkins Press, Baltimore 1938).[2] I. M. Gel'fand et al., Representations of the Rotation and Lotentz Groups and Their Applicadons, (Pargamon Press 1963) p353-564.[3] Mark Fischler, J. Math. Phys.,22(1981), 637.

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