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self-normalized
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  自正则
     On the Law of the Iterated Logarithm for Self-normalized Sums of Random Vectors
     随机向量自正则和的重对数律(英文)
短句来源
     In this paper,sufficient conditions are given for applicability of the law of the iterated logarithm for self-normalized sums of independent random vectors.
     本文给出了独立随机向量序列自正则和的重对数律成立的一个充分条件.
短句来源
  “self-normalized”译为未确定词的双语例句
     A Note on the Self-Normalized Large Deviation
     自正则化大偏差的一个注记(英文)
短句来源
     The almost sure central limit theorem and self-normalized limit theory have become two important fields of the study of probability limit theory in recent decades.
     而对几乎处处极限定理和自赋范极限理论的研究则是近几十年来概率极限理论研究中的两个重要方向。
短句来源
     The third chapter we study the self-normalized partial sums, in first section we introduce the merit of self-normalized partial sums in statistic application and also include some develope histroy and rencently results, the second section we also consider its moment type precise asymptotics, and include law of log and iterad log.
     第三章是研究了自正则化和序列,第一节主要介绍了自正则化和在统计应用中的优越性和在这方面的一些最新的研究成果,第二节中我们同样给出了它的矩形式的精确渐近性质,并且包括了对数律和重对数律的情形。
短句来源
     We established the precise asymptotics for the self-normalized sums of the law of large numbers for multidimensionally indexed random variable.
     Gut和Spataru(2000a)发表了一篇关于独立同分布随机变量序列的重对数律的精确渐近性的文章。
短句来源
     The main method of the proof comes from the idea of Gut and Spataru. In Chapter Three, we study the precise asymptotics for the self-normalized sums of
     我们主要是对自正则化和的部分和的情况进行考虑,我们的证明方法是受Gut和Spataru的方法和袁裕哲的文章的启发而得到的。
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  相似匹配句对
     Cognition of Self
     认识自我
短句来源
     self punishment.
     自我惩罚。
短句来源
     Self-study.
     自学习。
短句来源
     self-promotion;
     以自我营销为主;
短句来源
     normalized market-actions;
     规范市场行为;
短句来源
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  self-normalized
In this paper, we consider the central limit theorem for the self-normalized sequence Sn/Un, where Un2 = ∑1?j?NYj2, Yj = ∑(j-1)m>amp;lt;i?jmXi, n = mN.
      
We determine the cluster sets of certain self-normalized sums of i.i.d.
      
Also, some analogous results for self-normalized weighted sums of i.i.d.
      
Using suitable self-normalizing (or Studentizing) factors, laws of the iterated logarithm for self-normalized Hanson-Russo type increments are discussed.
      
Self-Normalized LIL for Hanson-Russo Type Increments
      
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In this paper, we extend Carter's theorem for soluble groups to π-soluble groups.Definition 2: Assume H is a finite group, then H is π-nilpotent if and only if H possesses a normal π-complement and the π-Hall subgroup of H is nilpotent.Definition 3: Assume H is a subgroup of a finite group G, then H is a π-Carter subgroup of G, if and only if H is π-nilpotent and self-normalizing in G, and contains a π'-Hall subgroup of G.Theorem: A finite π-soluble group G possesses at least one π-Carter subgroup. Any two π-Carter...

In this paper, we extend Carter's theorem for soluble groups to π-soluble groups.Definition 2: Assume H is a finite group, then H is π-nilpotent if and only if H possesses a normal π-complement and the π-Hall subgroup of H is nilpotent.Definition 3: Assume H is a subgroup of a finite group G, then H is a π-Carter subgroup of G, if and only if H is π-nilpotent and self-normalizing in G, and contains a π'-Hall subgroup of G.Theorem: A finite π-soluble group G possesses at least one π-Carter subgroup. Any two π-Carter subgroups of G are conjugate in G.

本文将可解群的重要结果Carter定理推广到π-可解群中去,证明了在π-可解群中,所谓的π-Carter子群存在并且是相互共轭的.

In this note,the structrues of one class of finite groups whose each subgroup of prime-power order is s-quasi-normal or self-normalized are given by using fixed-point-free automorphism.

利用无不动点的幂自同构确定了每个素数幂阶子群为 s-拟正规或自正规的有限群的结构 ,主要结果为 :定理 1 设 G为有限群 ,若 G的每个素数幂阶子群为 s-拟正规或自正规 ,则 G超可解 ,且 G为下列情形之一 :(1) G为幂零群 ;(2 ) G=H P,其中 H 为 G的正规 Able的 p′- H all子群 ,而 P=为 G的循环的 P- Sylow子群。 x在 H上的共轭作用诱导 H 的一个 p阶无不动点的幂自同构利用定理 1和定理 2可得 FATTAHI在文 [1]中给出的结果。定理 2 设 G为定理 1中的 (2 )型群 ,则 G中的每个子群为正规或为 abnorm al

In this paper,we investigate the relationship among normal subgroup,abnorrmal subgroup,subnormal subgroup,pronormal subgroup,self-normalizing subgroup,NE-subgroup,H-subgroup,TI-subgroup and weak normal subgroup of finite groups,it is a continuing work of [1].

续文[1],讨论正规子群、反正规子群、自正规子群、付正规子群、次正规子群、NE-子群、H-子群、TI-子群、弱正规子群等子群之间的关系.

 
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