典型文献
Zeros of Primitive Characters
文献摘要：
Let G be a finite group.An irreducible character x of G is said to be primitive if x≠(θ)G for any character 0 of a proper subgroup of G.In this paper,we consider about the zeros of primitive characters.Denote by Irrpri(G)the set of all irreducible primitive characters of G.We proved that if g ∈ G and the order of gG'in the factor group G/G'does not dividel |Irrpri(G)|,then there exists φ∈ Irrpri(G)such that φ(g)=0.
文献关键词：
中图分类号：
作者姓名：
Wenyang Wang;Ni Du
作者机构：
Center for General Education,Xiamen Huaxia University,Xiamen 361024,China;School of Mathematical Sciences,Xiamen University,Xiamen 361005,China
文献出处：
引用格式：
[1]Wenyang Wang;Ni Du-.Zeros of Primitive Characters)[J].数学研究（英文）,2022(01):67-70
A类：
Irrpri,dividel
B类：
Zeros,Primitive,Characters,Let,be,finite,An,irreducible,said,primitive,if,any,proper,subgroup,In,this,paper,we,consider,about,zeros,characters,Denote,by,set,all,We,proved,that,order,gG,does,then,there,exists,such
AB值：
0.583393
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