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Brauer Groups and the Cohomology of Graded Rings

of Azumaya algebras: separability and Galois extensions of commutative rings, crossed products and Galois cohomology, Picard groups, and the Brauer;

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Cohomology of Groups and Algebraic K-theory

Rosenthal; Higher K-Theory of Algebraic Integers and the Cohomology of Arithmetic Groups - Christophe Soule (Notes by Marco Varisco).;

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Graded Rings Graded Grothendieck Groups

This study of graded rings includes the first systematic account of the graded Grothendieck group, a powerful and crucial invariant;

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Brauer Type Embedding Problems

criteria, the author provides the necessary theory of Brauer groups, group cohomology and quadratic forms. The book will be suitable for students;

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Commutative Ring Theory

covers the spectra of rings chain conditions, dimension theory, and Jaffard rings fiber products group rings, semigroup rings, and graded rings;

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Rings, Hopf Algebras, and Brauer Groups

, Belgium. Presents both survey and research articles featuring new results from the intersection of algebra and geometry.;

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Central Simple Algebras and Galois Cohomology

background in algebra, the text covers the basic theory of central simple algebras, methods of Galois descent and Galois cohomology, Severi-Brauer;

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Central Simple Algebras and Galois Cohomology

background in algebra, the text covers the basic theory of central simple algebras, methods of Galois descent and Galois cohomology, Severi-Brauer;

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Lecture Notes On Local Rings

methods of injective modules, Matlis duality and local cohomology are discussed. Chapters 7-9 are not so standard and introduce the reader to the;

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Infinite Crossed Products

of infinite group algebras, group-graded rings, and the Galois theory of noncommutative rings. Suitable for advanced undergraduates and graduate;

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Algebra - Representation Theory

algebraic groups; non-commutative algebraic geometry; representation theory of finite groups and cohomology; the structure of special;

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Algebra

the Brauer group, of which severaldescriptions are given. Finally, the chapter considers group algebras and applies the general theory to;

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Algebraic Geometry for Associative Algebras

This work focuses on the association of methods from topology, category and sheaf theory, algebraic geometry, noncommutative and;

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Rational Points on Varieties

rapidly. Among the topics included are Brauer groups, faithfully flat descent, algebraic groups, torsors, etale and fppf cohomology, the Weil;

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Rings, Extensions, and Cohomology

extensions, especially those involving issues of separability, Galois theory, and cohomology.;

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Étale Cohomology

application of the cohomology to the study of the Brauer group. After a detailed analysis of the cohomology of curves and surfaces, Professor Milne;

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A Course in Finite Group Representation Theory

This graduate-level text provides a thorough grounding in the representation theory of finite groups over fields and rings. The book;

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Chow Rings, Decomposition of the Diagonal, and the Topology of Families (AM-187)

them to cohomology, and even more precisely to Hodge structures on cohomology. The volume is intended for both students and researchers, and;

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Chow Rings, Decomposition of the Diagonal, and the Topology of Families (AM-187)

them to cohomology, and even more precisely to Hodge structures on cohomology. The volume is intended for both students and researchers, and;

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Twenty-Four Hours of Local Cohomology

, connections to sheaf cohomology and to de Rham cohomology, Grobner bases in the commutative setting as well as for $D$-modules, the Frobenius morphism;

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Etale Cohomology (PMS-33), Volume 33

application of the cohomology to the study of the Brauer group. After a detailed analysis of the cohomology of curves and surfaces, Professor Milne;

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London Mathematical Society Lecture Note Series

of characteristic, p, P-adic rings and, in some cases, just principal ideal domains, as well as modules of such group rings. The approach does not emphasize;

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Modules and Group Algebras

lectures was the development of some of the basics of the interaction of homological algebra, or more specifically the cohomology of groups, and;

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Lecture Notes on Motivic Cohomology

, and Chow groups. The book is divided into lectures, grouped in six parts. The first part presents the definition of Motivic Cohomology, based;

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Explicit Brauer Induction

Explicit Brauer Induction is an important technique in algebra, discovered by the author in 1986. It solves an old problem, giving a;

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Explicit Brauer Induction

Explicit Brauer Induction is an important technique in algebra, discovered by the author in 1986. It solves an old problem, giving a;

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Eisenstein Cohomology for GLN and the Special Values of Rankin-Selberg L-Functions

, automorphic forms, representation theory, and the cohomology of arithmetic groups.;

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