In this paper, after the introduction of the basic concepts and the main results on K〓 theory, relative K〓 theory and the theory of classical groups of degree 2 which is related to K〓 theory, we study the problems of the computation of K〓 for the ring of integers of quadratic imaginary fields, examples of subrings of quadratic fields which are not universal for GE〓 and generating set of the Cokernel of the canonical homomorphism from K〓 to K〓.

本文在介紹了K〓理論和相對(duì)K〓理論以及與K〓理論有關(guān)的2階典型群的基本概念及主要成果之后精品精品国产自在久久高清，對(duì)于虛二次域代數(shù)整環(huán)的K〓群的計(jì)算，非GE〓泛的虛二次域的子環(huán)以及K〓到K〓的自然同態(tài)的余核的生成元集等問題進(jìn)行了研究高清影音先锋在线亚洲AV。

The second part of the chapter is concerned with the structure theory of the so—called classical groups

第二部分介紹所謂的典型群的知識(shí)

The author introduces and completely develops terminology and results relevant to classical groups.

筆者介紹和完全開發(fā)的術(shù)語和結(jié)果相關(guān)的典型群国产乱子伦免费视。

The research of K〓 and K〓 groups in algebraic K-theory is closely related to the study of classical groups.

代數(shù)K-理論中K〓和K〓群的研究同典型群的研究密切相關(guān)。

In Chapter 4,we focus on the structure of the rational invariant fields of the maximal subgroups and root subgroups of finite classical groups.

第四章在有限典型群的極大子群和根子群的有理不變式域方面做了一些討論日本高清aⅴ永久免费。

Isomorphism theory of classical groups Wan Zhexian et al., 1987

典型群的同構(gòu)理論

In Chapter 1,we investigate BN-pairs of classical groups over local rings.We construct the BN-pairs arising from classical groups of linear,orthogonal and symplectic type over local rings.

本文主要研究局部環(huán)上典型群的BN-對(duì)人人骚人人操人人看，二面體群的BN-對(duì)和不變式環(huán)，有限域上典型群的極大子群和根子群的有理不變式域的結(jié)構(gòu)。

Applying partition of positive integers and Anzahl theorem of subgroups of classical groups, a class of authentication codes was obtained and all parameters of this scheme were computed. Simultaneously, supposing that the secret key was chosen according to the uniform probability distribution, security analysis of the scheme was given.

利用正整數(shù)的無序分拆及典型群子群的計(jì)數(shù)定理得到了一類認(rèn)證碼黄色色播，計(jì)算出了全部參數(shù)黄色你懂得，并給出了密鑰等概率選取時(shí)的安全性分析。

Furthermore,we consider the relations between the general linear groups and the corresponding BN-pairs and show that they satisfy a commutative diagram of groups.In Chapter 2,we study the structure of unitary groups over finite group rings R and its applications.

第一章考慮任意局部環(huán)上典型群的BN-對(duì)問題一区毛片视频，構(gòu)造了局部環(huán)上一般線性群精品愉拍自拍视频、辛群、正交群的BN-對(duì)精品性无码A片免费不卡专区，并且證明了局部環(huán)上一般線性群與對(duì)應(yīng)的BN-對(duì)之間滿足群交換圖關(guān)系激情久久免费视频。

The classical group theory is an important research branch of group theory, and Unitary group is one kind of such important classical group.

典型群理論是群理論的重要組成部分，酉群是一類重要的典型群日日操免费看毛片。

androecium：雄蕊群

典型的被子植物花由五部分組成,花托(receptacle)、花萼(calyx)欧美A级黄片午夜福利、花冠(corolla)网站黃色毛片、雄蕊群(androecium)和雌蕊群(gynoecium). 在長期的自然選擇和進(jìn)化過程中,花各部的數(shù)目、形態(tài)都發(fā)生復(fù)雜的變化,以適應(yīng)于蟲媒97无码在线观看、風(fēng)媒91美国黄色視頻、鳥媒和水媒傳粉,

atypical：非典型的;不規(guī)則的;不正常的

atypical plant community 異常植物群 | atypical 非典型的;不規(guī)則的;不正常的 | Au 金

canonical homomorphism：標(biāo)準(zhǔn)同態(tài), 典范同態(tài)

canonical group | 典型群 | canonical homomorphism | 標(biāo)準(zhǔn)同態(tài), 典范同態(tài) | canonical hour | 禱告時(shí)間, 婚禮時(shí)間(上午八時(shí)至下午三時(shí)之間)

class of conjugate elements：共軛元素類

class number 類數(shù) | class of conjugate elements 共軛元素類 | classical groups 典型群

classical groups：典型群

class of conjugate elements 共軛元素類 | classical groups 典型群 | classical lie algebras 典型李代數(shù)

classical Lie algebras：典型李代數(shù)

classical groups 典型群 | classical lie algebras 典型李代數(shù) | classical mechanics 經(jīng)典力學(xué)

classical real simple Lie algebras：典型實(shí)單李代數(shù)

典型群|classical group | 典型實(shí)單李代數(shù)|classical real simple Lie algebras | 典型相關(guān)分析|canonical correlation analysis

classical linear group：典型線性群

classical Lie algebras | 典型李代數(shù) | classical linear group | 典型線性群 | classical literture | 古典文學(xué)

typic structure：典型結(jié)構(gòu)

地球子午圈 terrestrial meridian | 典型結(jié)構(gòu) typic structure | 點(diǎn)群 point group

pheromone：信息素

1蟻群算法概述蟻群覓食過程是一種典型的群集智慧行為過程,蟻群尋找食物時(shí)會(huì)派出一些螞奴分頭在四周游蕩,如果一只螞蟻找到食物,它就返回巢中通知同伴并沿途留下"信息素"(Pheromone)作為蟻群前往食物所在地的標(biāo)記.