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Frattini子群的一些推广Ⅱ 被引量:4

Some Generalizations of Frattini Subgroup Ⅱ
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摘要 讨论了有限群G的Frattini子群Φ(G)的 3种推广形式Φ0 (G) ,Φ1(G)和Φ2 (G) (四川师范大学学报 (自然科学版 ) ,2 0 0 0 ,2 3(3) :2 38) ,特别是Φ0 (G)的性质 。 WT5”BZ]In this paper, the concept of Frattini subgroup Φ(G) is generalized to three forms: Φ 0(G),Φ 1(G) and Φ 2(G) Shown in J. Sichuan Normal Univ.(Natural Sci.),2000,23(3):238. Some famous theorems are also generalized. [WT5”HZ]
作者 李晓华
出处 《四川师范大学学报(自然科学版)》 CAS CSCD 2001年第4期349-352,共4页 Journal of Sichuan Normal University(Natural Science)
关键词 FRATTINI子群 Π-可分群 Π-幂零群 π-超可解群 有限群 极大子群 WT5”BZ]Frattini subgroup π separated groups π Nilpoent groups π supersolvable groups
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共引文献5

同被引文献23

  • 1陈维红,诸秉政,李秋.有限π-拟幂零群的正规性与幂零可解之间的群[J].哈尔滨师范大学自然科学学报,2007,23(5):8-10. 被引量:4
  • 2张勤海,赵俊英.幂零群的若干等价条件[J].西南师范大学学报(自然科学版),2005,30(1):26-30. 被引量:19
  • 3Kappe L C, Kirtland J. Some Analogues of the Frattini Subgroup [J]. Algebra Colloq, 1997, 4(4). 419 --426.
  • 4Zhang Zhi-rang. The Intersection of Maximal Subgroups with Finite Index [J]. SEA Bull Math, 2006, (30) : 1007 -- 1008.
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  • 9L. - C. Kappe,J. Kirtland. Some analogues of the Frattini subgroup[J]. Algebra Colloq. 1997,4(4) :419 - 426.
  • 10Zhirang Zhang. The iutersection of maximal subgroups with finite index[J ]. SEA Bull. Math. Springer-Verlag, 2006,30 : 1007 - 1008.

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