典型文献
Nonsolvable groups whose irreducible character degrees have special 2-parts
文献摘要:
Let G be a nonsolvable group and Irr(G)the set of irreducible complex characters of G.We consider the nonsolvable groups whose character degrees have special 2-parts and prove that if x(1)2=1 or|G|2 for every X ∈ Irr(G),then there exists a minimal normal subgroup N of G such that N=PSL(2,2n)and G/N is an odd order group.
文献关键词:
中图分类号:
作者姓名:
Yang LIU
作者机构:
School of Mathematical Science,Tianjin Normal University,Tianjin 300387,China
文献出处:
引用格式:
[1]Yang LIU-.Nonsolvable groups whose irreducible character degrees have special 2-parts)[J].中国数学前沿,2022(06):1083-1088
A类:
Nonsolvable,nonsolvable
B类:
groups,whose,irreducible,degrees,have,special,parts,Let,be,Irr,set,complex,characters,We,consider,prove,that,if,every,then,there,exists,minimal,normal,subgroup,such,PSL,2n,odd,order
AB值:
0.549044
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