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Algebras, Rings and Modules, Volume 2

The theory of algebras, rings, and modules is one of the fundamental domains of modern mathematics. General algebra, more specifically non;

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Advances in Rings, Modules and Factorizations

represents a wide range of research trends in the theory of commutative and non-commutative rings and their modules, including multiplicative ideal;

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Advances in Rings, Modules and Factorizations: Graz, Austria, February 19-23, 2018

represents a wide range of research trends in the theory of commutative and non-commutative rings and their modules, including multiplicative ideal;

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Algebras, Rings and Modules: Non-Commutative Algebras and Rings

The theory of algebras, rings, and modules is one of the fundamental domains of modern mathematics. General algebra, more specifically non;

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Algebras, Rings and Modules

The theory of algebras, rings, and modules is one of the fundamental domains of modern mathematics. General algebra, more specifically non;

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Modules over Discrete Valuation Rings

interesting open problems. This updated edition presents new approaches on p-adic integers and modules, and on the determinability of a module by its;

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Arithmetical Rings and Endomorphisms

of modules over arithmetical rings and summarising the interplay between arithmetical rings and other rings, whereas modules with extension;

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Injective Modules and Injective Quotient Rings

First published in 1982. These lectures are in two parts. Part I, entitled injective Modules Over Levitzki Rings, studies an injective;

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Semidistributive Modules and Rings

This is monograph on the theory of semidistributive modules and rings investigates such topics as the relationship between semidistributive;

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Classical Artinian Rings And Related Topics

artinian rings. In the process, we cover many topics on artinian rings, using a wide variety of concepts from the theory of rings and modules;

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Algebras, Rings And Their Representations - Proceedings Of The International Conference On Algebras, Modules And Rings

representations, commutative and non-commutative rings, modules, conformal algebras, and torsion theories.The volume collects stimulating discussions from;

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Injective Modules and Injective Quotient Rings

Injective Modules and Injective Quotient Rings, in two parts, is the only book of its kind to combine commutative and noncommutative ring;

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An Introduction to Rings and Modules

fundamental constructions of rings and modules, as direct sums or products, and by exact sequences. It then explores the structure of modules;

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London Mathematical Society Lecture Note Series

R-modules and its relationship to faithful modules. This carries out the program, explicit of inherent, in the work of G Azumaya, H. Bass, R;

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Fields and Rings

and modules.;

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Cohen-Macaulay Rings

In the last two decades Cohen-Macaulay rings and modules have been central topics in commutative algebra. This book meets the need for a;

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Cyclic Modules and the Structure of Rings

over which cyclic modules or proper cyclic modules have a finiteness condition or a homological property. The finiteness conditions and homological;

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Rings, Modules, and Closure Operations

modules, with emphasis on commutative rings and ideals. Several examples, counterexamples, and exercises further enrich the discussion and lend;

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Commutative Ring Theory

class groups linear groups integer-valued polynomials rings of finite fractions big Cohen-Macaulay modules and much more!;

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Modules and Rings

modules, tensor algebras, simple modules and primitive rings, the Jacobson radical, and subdirect products. Later in the book, more advanced;

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Modules and Rings

modules, tensor algebras, simple modules and primitive rings, the Jacobson radical, and subdirect products. Later in the book, more advanced;

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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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Modules over Rings

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Regularity and Substructures of Hom

was clear that regularity was intimately related to direct sum decompositions. Ware and Zelmanowitz ([35], [37]) de?ned regularity in modules and;

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Modules and the Structure of Rings

ring itself--explaining the mathematics and inductivereasoning used in working on ring theory challenges and emphasizing modules insteadof;

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Modules and the Structure of Rings

ring itself--explaining the mathematics and inductivereasoning used in working on ring theory challenges and emphasizing modules insteadof;

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Rings, Modules and Codes

injectivity, ADS, and extending modules; and coding theory, both the theoretical aspects such as the extension theorem and the more applied ones such;

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