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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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Twenty-Four Hours of Local Cohomology

systems arising from semigroups. The book begins with basic notions in geometry, sheaf theory, and homological algebra leading to the definition;

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Local Cohomology

This second edition of a successful graduate text provides a careful and detailed algebraic introduction to Grothendieck's local cohomology;

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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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Introduction To Homological Algebra

these tools more accessible, the book helps to break down the technological barrier between experts and casual users of homological algebra.;

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Methods of Homological Algebra

This modern approach to homological algebra by two leading writers in the field is based on the systematic use of the language and ideas;

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Introduction to Homological Algebra, 85

An Introduction to Homological Algebra discusses the origins of algebraic topology. It also presents the study of homological algebra as a;

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Derived Functors And Sheaf Cohomology

sheaf cohomology and spectral sequences. It keeps the treatment as simple as possible, aiming at the same time to provide a number of examples;

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Representations and Cohomology

dimensional algebras; the author emphasises modular representations and the homological algebra associated with their categories. This volume;

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Representations and Cohomology

dimensional algebras; the author emphasises modular representations and the homological algebra associated with their categories. This volume is self;

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Lectures on Algebraic Geometry I: Sheaves, Cohomology of Sheaves, and Applications to Riemann Surfaces

algebra, theory of sheaves, and sheaf cohomology are developed. These methods are indispensable for modern algebraic geometry, but they are also;

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Cambridge Studies in Advanced Mathematics Representations and Cohomology

dimensional algebras; the author emphasises modular representations and the homological algebra associated with their categories. This volume is self;

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Building Bridges Between Algebra and Topology

concepts in commutative algebra. Moreover, they also include a higher categories view of Hall algebras and an introduction to the use of idempotent;

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Algebra 3

theory of derived functors, sheaf co-homology, and an introduction to etale and l-adic co-homology. It contains four chapters which discuss;

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Algebra 3

theory of derived functors, sheaf co-homology, and an introduction to etale and l-adic co-homology. It contains four chapters which discuss;

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Completion Cech and Local Homology and Cohomology

complex with respect to a system of elements and its free resolution. The study of its homology and cohomology will play a crucial role in order;

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Intersection Cohomology

introduction to the piecewise linear and sheaf-theoretic versions of that theory as developed by M. Goresky and R. MacPherson in Topology 19 (1980;

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An Introduction to Homological Algebra

Homological algebra, because of its fundamental nature, is relevant to many branches of pure mathematics, including number theory, geometry;

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Cambridge Studies in Advanced Mathematics

important supplement to the standard presentations of algebraic topology, homotopy theory, category theory and homological algebra.;

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Algebraic Homotopy

important supplement to the standard presentations of algebraic topology, homotopy theory, category theory and homological algebra.;

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Lectures on Functor Homology

course on homological algebra makes the book accessible to graduate students new to the field. The links between functor;

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Classical Lie Algebras at Infinity

algebras and their representations, along with some knowledge of homological algebra, is necessary. Basic algebraic geometry and sheaf cohomology;

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Etale Cohomology Theory (Revised Edition)

Etale cohomology is an important branch in arithmetic geometry. This book covers the main materials in SGA 1, SGA 4, SGA 4 1/2 and SGA 5 on;

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Computational Algebraic Geometry

bring advanced algebra to life with lots of examples. The first chapters provide an introduction to commutative algebra and connections to;

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Computational Algebraic Geometry

bring advanced algebra to life with lots of examples. The first chapters provide an introduction to commutative algebra and connections to;

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Gorenstein Homological Algebra

, and flat resolutions over arbitrary rings are well known, things are a little different when it comes to Gorenstein homological algebra. The;

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Categories and Sheaves

Categories and sheaves appear almost frequently in contemporary advanced mathematics. This book covers categories, homological algebra and;

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