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Homological and Computational Methods in Commutative Algebra

relevant developments in algebraic geometry, commutative algebra, computational algebra, discrete geometry and homological algebra. The book offers;

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Commutative Algebra: Geometric, Homological, Combinatorial and Computational Aspects

Packed with contributions from international experts, Commutative Algebra: Geometric, Homological, Combinatorial, and Computational Aspects;

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Commutative Algebra: Geometric, Homological, Combinatorial and Computational Aspects

Packed with contributions from international experts, Commutative Algebra: Geometric, Homological, Combinatorial, and Computational Aspects;

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Commutative Algebra

introductory part covers the basic theory, connections with algebraic geometry, computational aspects, and extensions to module theory. The more;

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Arithmetic of Blowup Algebras

in commutative algebra, algebraic geometry and computational algebra, and homological algebra. It can be used as a reference for the theory of Rees;

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Commutative Algebra

This is a comprehensive review of commutative algebra, from localization and primary decomposition through dimension theory;

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Commutative Algebra

This is a comprehensive review of commutative algebra, from localization and primary decomposition through dimension theory, homological;

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Extended Abstracts Spring 2015

This book includes 33 expanded abstracts of selected talks given at the two workshops Homological Bonds Between Commutative Algebra and;

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Building Bridges Between Algebra and Topology

Representation Theory and Building Bridges Between Algebra and Topology, held at the CRM in the spring of 2015. Homological algebra is a rich and;

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Auslander-Buchweitz Approximations of Equivariant Modules

approximations for quasi-hereditary algebras and reductive groups. The book provides a detailed introduction to homological algebra, commutative ring;

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Gorenstein Homological Algebra

Gorenstein homological algebra is an important area of mathematics, with applications in commutative and noncommutative algebra, model;

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Multiplicities and Chern Classes in Local Algebra

of which come from the author's own work. It concentrates on the background in commutative algebra and homological algebra and describes the;

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Multiplicities and Chern Classes in Local Algebra

of which come from the author's own work. It concentrates on the background in commutative algebra and homological algebra and describes the;

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Smoothness, Regularity, And Complete Intersection

prerequisites are a basic course in commutative algebra and the first definitions in homological algebra.;

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Computational Commutative Algebra 2

The second volume of the authors' 'Computational commutative algebra'...covers on its 586 pages a wealth of interesting material with;

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History Algebraic Geometry

of algebraic geometric phenomena. It shows how the field is enriched with loans from analysis and topology and from commutative algebra and homological;

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History Algebraic Geometry

of algebraic geometric phenomena. It shows how the field is enriched with loans from analysis and topology and from commutative algebra and homological;

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Local Algebra

short account of the main theorems of commutative algebra, with emphasis on modules, homological methods and intersection multiplicities. Many;

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(Mostly) Commutative Algebra

rings, Galois theory, as well as an introduction to more advanced topics such as homological algebra, tensor products, and algebraic concepts;

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Categorical, Homological and Combinatorial Methods in Algebra

showcase the current state of art in categorical, homological and combinatorial aspects of algebra.;

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London Mathematical Society Lecture Note Series

algebraic geometry, homological algebra and representation theory. He was one of the founding fathers of homological ring theory and representation;

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Advances in Algebra

. This volume is suitable for graduate students and researchers interested in recent findings in computational and theoretical methods in algebra;

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Introduction to Categories, Homological Algebra and Sheaf Cohomology

Categories, homological algebra, sheaves and their cohomology furnish useful methods for attacking problems in a variety of mathematical;

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Algebraic Geometry for Associative Algebras

homological algebras, quantum groups and spaces, rings of differential operation, Cech and sheaf cohomology theories, and dimension theories to create;

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A Non-Hausdorff Completion

This book introduces entirely new invariants never considered before, in homological algebra and commutative (and even non-commutative;

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Local Cohomology

students who have some experience of basic commutative algebra and homological algebra and also experts in commutative algebra and algebraic;

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Algebraic Operads

of permutations; and operadic Groebner bases, important for applications to algebraic topology, and homological and homotopical algebra. The last;

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