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normalizer in Chinese

Pronunciation:
How to pronounce "normalizer"Synonyms of "normalizer""normalizer" in a sentence"normalizer" meaning

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  • n.
    標(biāo)準(zhǔn)化者，歸一化者，規(guī)格化者。

Examples

  • 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，人們也可以討論西洛子群的正規(guī)化子有某種外部性質(zhì)的有限群。
  • Haiyan lanfon normalizer co . , ltd is located in the fastener district of china , haiyan zhejiang province
    海鹽聯(lián)豐標(biāo)準(zhǔn)件廠位于中國(guó)緊固件之鄉(xiāng)?浙江海鹽,距上海98公里，杭州80公里，地理優(yōu)勢(shì)明顯，交通便捷。
  • Let be a class of groups . then , we denote by n the class of groups whose normalizers of all sylow subgroups are in
    我們令x表示一個(gè)群類(lèi)，我們把西洛子群的正規(guī)化子包含在x中的群構(gòu)成的群類(lèi)用n ~ x來(lái)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
    眾所周知，有限群的西洛子群的正規(guī)化子在對(duì)有限群g的研究中起著極其重要的作用。
  • We note that in all the above papers , the groups are finite groups whose normalizers of sylow subgroups have some given internal properties
    我們注意到在上述的所有文獻(xiàn)中，都是對(duì)西洛子群的揚(yáng)州大學(xué)碩士學(xué)位論文生正規(guī)化子的內(nèi)部性質(zhì)進(jìn)行討論的有限群。
  • Theorem 2 . 4 let g be a non - abelian inner - finite group , each non - trivial proper subgroup of g is prime order cyclic group if and only if g is a simple group ; each proper subgroup of g is nilpotent ; and each non - trivial subgroup of g is self - normalizer
    4設(shè)g是非阿貝爾的內(nèi)有限群，則g的每個(gè)非平凡真子群都是素?cái)?shù)階循環(huán)群的充分必要條件是g是單群， g的每個(gè)真子群冪零且g的每個(gè)非平凡的真子群自正規(guī)化定理2
  • 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證明了一個(gè)群g的西洛子群的正規(guī)化子的指數(shù)為奇數(shù)或?yàn)橐粋€(gè)素?cái)?shù)冪當(dāng)巨僅當(dāng)g為可解群而且g二尤廳，其中k和h都是群g的hall一子群， k是正規(guī)于g的一個(gè)2 ’一月恤21子群的冪零子群， h是2一冪零群。
  • 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證明了:如果群g的任意西洛子群的正規(guī)化子在g中的指數(shù)為奇數(shù)，則g是2一冪零的。 1995年， zhang卜習(xí)證明了如果群g的任意西洛子群的正規(guī)化子有素?cái)?shù)冪指數(shù)，則g是可解的。

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