Rings, extensions, and cohomology : proceedings of the conference on the occasion of the retirement of Daniel Zelinsky

Bibliographic Information

Rings, extensions, and cohomology : proceedings of the conference on the occasion of the retirement of Daniel Zelinsky

edited by Andy R. Magid

(Lecture notes in pure and applied mathematics, v. 159)

Marcel Dekker, c1994

Available at  / 50 libraries

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Note

"The papers in this volume were delivered at a Conference on Rings, Extensions, and Cohomology, held at Northwestern University, 1993 ... "--Pref

Includes bibliographical references and index

Description and Table of Contents

Description

"Presenting the proceedings of a conference held recently at Northwestern University, Evanston, Illinois, on the occasion of the retirement of noted mathematician Daniel Zelinsky, this novel reference provides up-to-date coverage of topics in commutative and noncommutative ring extensions, especially those involving issues of separability, Galois theory, and cohomology."

Table of Contents

The Centralizer on H-Separable Skew Group Rings * Contributions of PI Theory to Asumaya Algebras * Cocycles and Right Crossed Products * Engel-Type Theorems for Lie Colour Algebras * Constructing Maximal Commutative Subalgebras of Matrix Rings * Galois extensions over Local Number Rings * Infinite Extensions of Simple Modules over Semisimple Lie Algebras * Smoothing Coherent Torsion Free Sheaves * Projective Covers and Quasi-Isomorphisms * On Dihedral Algebras and Conjugate Splittings * On H-skew Polynomial Rings and Galois Extensions * Separability and the Jones Polinomial * A Note on Groebner Bases and Reduced Ideals * Bicomplexes and Galois Cohomology * Adjoining Idempotents * Separable Polynomials and Weak Henselizations * Faithful Representations of Lie Algebras over Power Series * Idealizers of Fractal Ideals in Free Group Algebras * Elements of Trace Zero in Central Simple Algebras * Canonical Modules and Factorality of Symmetric Algebras * Splitting Properties of Extensions of the Wedderburn Principal Theorem.

by "Nielsen BookData"

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