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正规化子的英文

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"正规化子"怎么读用"正规化子"造句

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  • centralizer and normalizer
  • normalizer

例句与用法

  • On the other hand , one can also study the finite groups whose normalizers of sylow subgroups have some given external properties
    另一方面,人们也可以讨论西洛子群的正规化子有某种外部性质的有限群。
  • Let be a class of groups . then , we denote by n the class of groups whose normalizers of all sylow subgroups are in
    我们令x表示一个群类,我们把西洛子群的正规化子包含在x中的群构成的群类用n ~ x来表示。
  • It is well known that the normalizers of sylow subgroups of a finite group play a crucial role in the investigation of finite groups
    众所周知,有限群的西洛子群的正规化子在对有限群g的研究中起着极其重要的作用。
  • The realionships between the subgroups of a finite group g and the group g itself have been extensively studied in the literature
    西洛群的正规化子有素数幂指数的有限群的幂零长度的界有限群g的子群和群g本身的关系已经被广泛的研究。
  • We note that in all the above papers , the groups are finite groups whose normalizers of sylow subgroups have some given internal properties
    我们注意到在上述的所有文献中,都是对西洛子群的扬州大学硕士学位论文生正规化子的内部性质进行讨论的有限群。
  • Using the - threshold , some definitions of the anti - fuzzy subgroups , anti - fuzzy normal subgroups , anti - fuzzy normalize and anti - fuzzy centralizer are introduced . some properties of anti - fuzzy subgroups are discussed
    摘要本文利用-截集引入了反模糊子群、反模糊正规子群、反模糊正规化子及反模糊中心化子的概念,并讨论了它们的性质。
  • In 1996 , guo [ 9 ] has further proved that the index of the normalizer of every sylow subgroup of g is an odd number or a prime if and only if g is a soluble group and g = kh , where k and h are the hall subgroups of g , k is a nilptent subgroup which is normal in a 2 ' - nilpotent . in this paper , we shall study the nilpotent length of finite groups whose sylow normalizer indices are of prime powers
    1996年,郭文彬教授沙1证明了一个群g的西洛子群的正规化子的指数为奇数或为一个素数幂当巨仅当g为可解群而且g二尤厅,其中k和h都是群g的hall一子群, k是正规于g的一个2 ’一月恤21子群的幂零子群, h是2一幂零群。
  • In this aspect , kondrat ' ev [ ll ] has shown that a group g is 2 - nilpotent if the normalizer of each sylow subgroup of g is of odd index in g . in 1995 , zhang [ 13jhas proved that a group g is soluble if the index of the normalizer of every sylow subgroup in g is a prime power
    1988年, kondrat ’ ev卜11证明了:如果群g的任意西洛子群的正规化子在g中的指数为奇数,则g是2一幂零的。 1995年, zhang卜习证明了如果群g的任意西洛子群的正规化子有素数幂指数,则g是可解的。
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