单群的一个性质

数学季刊 ›› 2010, Vol. 25 ›› Issue (1): 146-150.

单群的一个性质

1. Department of Mathematics, Changzhi College2. Key Laboratory of Mathematics Mechanization, C A S3. Jiyuan Vocational and Technical College

收稿日期:2009-01-10 出版日期:2010-03-30 发布日期:2023-06-14
作者简介:WANG Hui-qun(1972- ), male, native of Zhangzhi, Shanxi, an associate professor of Changzhi College, engages in representation of finite groups; JI Xiao-long(1964- ), male, native of Qinan, Gansu, a professor of Jiyuan Vocational and Technical College, engages in ordinary differential equation.
基金资助:
Supported partially by Scientific Research and Development Project of Higher Colleges of Shanxi Province(200713035)； Supported by the Key Laboratory of Mathematics Mechanization(KLMM07013)；

A Property of Simple Groups

1. Department of Mathematics, Changzhi College2. Key Laboratory of Mathematics Mechanization, C A S3. Jiyuan Vocational and Technical College

Received:2009-01-10 Online:2010-03-30 Published:2023-06-14
About author:WANG Hui-qun(1972- ), male, native of Zhangzhi, Shanxi, an associate professor of Changzhi College, engages in representation of finite groups; JI Xiao-long(1964- ), male, native of Qinan, Gansu, a professor of Jiyuan Vocational and Technical College, engages in ordinary differential equation.
Supported by:
Supported partially by Scientific Research and Development Project of Higher Colleges of Shanxi Province(200713035)； Supported by the Key Laboratory of Mathematics Mechanization(KLMM07013)；

摘要/Abstract

摘要： In this note, we use an elementary method to prove the fact: if G is a nonabelian simple group, then 2∈/cd_p(G),where p is a prime and p > 2.

关键词: characters, simple groups

Abstract: In this note, we use an elementary method to prove the fact: if G is a nonabelian simple group, then 2∈/cd_p(G),where p is a prime and p > 2.

Key words: characters, simple groups

中图分类号:

O152

王慧群, 姬小龙. 单群的一个性质[J]. 数学季刊, 2010, 25(1): 146-150.

WANG Hui-qun, JI Xiao-long. A Property of Simple Groups[J]. Chinese Quarterly Journal of Mathematics, 2010, 25(1): 146-150.

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单群的一个性质

A Property of Simple Groups

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