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Titlebook: Algebra IV; Infinite Groups. Lin A. I. Kostrikin,I. R. Shafarevich Book 1993 Springer-Verlag Berlin Heidelberg 1993 Allgemeine lineare Grup

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期刊全称Algebra IV
期刊简称Infinite Groups. Lin
影响因子2023A. I. Kostrikin,I. R. Shafarevich
视频video
学科分类Encyclopaedia of Mathematical Sciences
图书封面Titlebook: Algebra IV; Infinite Groups. Lin A. I. Kostrikin,I. R. Shafarevich Book 1993 Springer-Verlag Berlin Heidelberg 1993 Allgemeine lineare Grup
影响因子Group theory is one of the most fundamental branches ofmathematics. This volume of the Encyclopaedia is devoted totwo important subjects within group theory. The first partof the book is concerned with infinite groups. The authorsdeal with combinatorial group theory, freeconstructionsthrough group actions on trees, algorithmic problems,periodic groups and the Burnside problem, and the structuretheory for Abelian, soluble and nilpotent groups. Theyhaveincluded the very latest developments; however, the materialisaccessible to readers familiar with the basic concepts ofalgebra.Thesecond part treats the theory of linear groups. It is agenuinely encyclopaedic survey written for non-specialists.The topics covered includethe classical groups, algebraicgroups, topological methods, conjugacytheorems, and finitelinear groups.This book will be very useful to allmathematicians,physicists and other scientists including graduatestudentswho use group theory in their work.
Pindex Book 1993
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Linear Groups,tions are always associated with realisations of groups as groups of transformations (essentially, that is, as groups of symmetries) of some mathematical system or other. Without doubt, the most important types of transformation groups are the groups of linear transformations, that is, the .. Their
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https://doi.org/10.1007/978-3-662-02869-8Allgemeine lineare Gruppe; Auflösbare Gruppen; Endlich darstellbare Gruppen; Finitely Presented Groups;
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978-3-642-08100-2Springer-Verlag Berlin Heidelberg 1993
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https://doi.org/10.1007/978-3-642-77680-9significance in the natural sciences was appreciated at the very dawn of the development of group theory. One of the earliest and most impressive instances of this is the classification of crystallographic groups (1890).
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