Titlebook: Infinite Linear Groups; An Account of the Gr Bertram A. F. Wehrfritz Book 1973 Springer-Verlag Berlin Heidelberg 1973 Abelian group.Finite.

用不完

The Homomorphism Theorems,y free abelian group, but not every abelian group, has faithful representations of finite degree over some field. This raises two questions. Firstly, for which classes-of-groups ? are homomorphic images of linear ?-groups necessarily isomorphic to linear groups? Secondly, given an arbitrary linear g

下级

The Jordan Decomposition and Splittable Linear Groups,. is unipotent if and only if all the eigenvalues of . are 1, which happens if and only if there exists an element g of GL(.) such that . is unitriangular. In this case . has infinite order if char . = 0 and is a .-element if char .>0.

Mediocre

爱管闲事

corporate

使残废

A Localizing Technique and Applications,ues we have seldom used the linear structure of the matrix ring to accomplish this. The object of this chapter is to describe a general method for extending theorems from finitely generated linear groups to more general linear groups that relies heavily on the linearity. Although the fundamental res

obeisance

Appendix on Algebraic Groups,sed subgroups of GL(., .). Our first aim is to give an account of these results, and in most cases also their proofs. In a number of places in this book we have skirted round some of these properties of algebraic groups and here and there we have come very close to using them. I hope that this chapt

制度

奇怪

https://doi.org/10.1007/978-3-642-87081-1Abelian group; Finite; Group theory; Groups; Groups of Matrices; Morphism; Unendliche lineare Gruppe; matri

兽群

978-3-642-87083-5Springer-Verlag Berlin Heidelberg 1973