Titlebook: Representation Theory of Finite Groups and Finite-Dimensional Algebras; Proceedings of the C G. O. Michler,C. M. Ringel Conference proceedi

恃強凌弱的人

Infirm

Interlocking

最高點

0743-1643 s and Finite Di- mensional Algebras". The proposal for this project was submitted by B. Huppert (Mainz), B. Fischer (Bielefeld), G. Michler (Essen), H. Pahlings (Aachen) and C. M. Ringel (Bielefeld) in order to strengthen the interaction between the different re- search areas in representation theor

apiary

Clifford-Matrices . of . and induced characters .. for irreducible characters . of inertia group ..(.) satisfying (.). ≠ 0 by Clifford’s theory. In complicated cases it is often easier to compute the characters of . rather than the relevant characters of ..(.).

善辯

OPINE

Der Kenntnisstand in der konstruktiven Galoisschen Theorieort war der erstmals von [.] beschrittene mehrdimensionale Zugang auf Grund der ungel?sten arithmetischen Probleme weitgehend ausgeklammert worden. In der Zwischenzeit konnten bei der L?sung dieser Probleme deutliche Fortschritte erzielt werden (sowohl bei der Ausgrenzung der ?u?eren Automorphismen

FIR

Contributions to Modular Representation Theory of Finite Groupsonsequences of this important and deep classification theorem. In this article, a survey is given about the progress which has been achieved on the famous open conjectures of J. Alperin [.] and R. Brauer [.] during the last decade. It turns out that all these problems have rather complete affirmativ

invulnerable

Cohen-Macaulay and Gorenstein Artin algebras[.] we introduced similar notions for artin algebras. This paper is devoted to studying further the module theory of Cohen-Macaulay and Gorenstein artin algebras. As might be expected, much of the motivation for our work comes from the better developed theory for commutative rings. In fact, it is so

值得贊賞

Classical Invariants and the General Linear Groupendent variables . = (x.,...,x.). The sum in 1.1 is over all vectors . of non-negative integers satisfying r1 +... + r. = r, and the coefficients . are, like the variables ., regarded as independent indeterminates over a ground field . (usually the field of real or complex numbers).