G. Karpilovsky – författare
Visar alla böcker från författaren G. Karpilovsky. Handla med fri frakt och snabb leverans.
6 produkter
Group and Semigroup Rings
E-bok, 2011
2526 kr
Lägg i varukorg
A broad range of topics is covered here, including commutative monoid rings, the Jacobson radical of semigroup rings, blocks of modular group algebras, nilpotency index of the radical of group algebras, the isomorphism problem for group rings, inverse semigroup algebras and the Picard group of an …
Jacobson Radical of Group Algebras
E-bok, 1987
717 kr
Lägg i varukorg
Let G be a finite group and let F be a field. It is well known that linear representations of G over F can be interpreted as modules over the group algebra FG. Thus the investigation of ring-theoretic structure of the Jacobson radical J(FG) of FG is of fundamental importance. During the last two …
Algebraic Structure of Crossed Products
E-bok, 1987
717 kr
Lägg i varukorg
In the past 15 years, the theory of crossed products has enjoyed a period of vigorous development. The foundations have been strengthened and reorganized from new points of view, especially from the viewpoint of graded rings.The purpose of this monograph is to give, in a self-contained manner, an …
Topics in Field Theory
E-bok, 1989
717 kr
Lägg i varukorg
This monograph gives a systematic account of certain important topics pertaining to field theory, including the central ideas, basic results and fundamental methods.Avoiding excessive technical detail, the book is intended for the student who has completed the equivalent of a standard first-year …
Clifford Theory for Group Representations
E-bok, 1989
702 kr
Lägg i varukorg
Let N be a normal subgroup of a finite group G and let F be a field. An important method for constructing irreducible FG-modules consists of the application (perhaps repeated) of three basic operations: (i) restriction to FN. (ii) extension from FN. (iii) induction from FN. This is the `Clifford …
Induced Modules over Group Algebras
E-bok, 1990
717 kr
Lägg i varukorg
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group. This construction proved to be of fundamental importance and is one of the basic tools in the entire theory of group representations.This monograph is …