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Derived Functors And Sheaf Cohomology

introduces sheaf cohomology as a derived functor, and, after also defining Cech cohomology, develops a careful comparison between the two;

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Completion Cech and Local Homology and Cohomology

The aim of the present monograph is a thorough study of the adic-completion, its left derived functors and their relations to the local;

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Methods of Homological Algebra

of derived categories and derived functors. It describes relations with standard cohomology theory and provides complete proofs. Coverage also;

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Introduction To Homological Algebra

as its subject the canonical topics in homological algebra: derived functors, Tor and Ext, projective dimensions and spectral sequences;

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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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Lectures on Functor Homology

of cohomology. The focus here is on the cohomology of algebraic groups, or rational cohomology, and the coefficients are Friedlander and Suslin's strict;

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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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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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Homological Algebra (PMS-19), Volume 19

had occurred on three fronts through the construction of cohomology theories for groups, Lie algebras, and associative algebras. This book presents a;

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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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Computational Algebraic Geometry

inhomology, functors and derived functors (Tor and Ext), and double complexes); Algebraic Combinatorics and Algebraic Topology (simplicial complexes;

Vergelijkbare producten zoals Computational Algebraic Geometry

Computational Algebraic Geometry

inhomology, functors and derived functors (Tor and Ext), and double complexes); Algebraic Combinatorics and Algebraic Topology (simplicial complexes;

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Sheaf Theory through Examples

cohomology, toposes, and geometric morphisms. Sheaf Theory through Examples seeks to bridge the powerful results of sheaf theory as used;

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Sheaf Theory

the topological, differentiable and analytic kinds, and to define sheaf cohomology for application to such objects. Exercises are provided at;

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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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An Introduction to Homological Algebra

be achieved. The early chapters provide the results needed to establish the theory of derived functors and to introduce torsion and extension;

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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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Homology of Normal Chains and Cohomology of Charges

neighborhood retracts of a large class of Banach spaces. On this category the authors define homology and cohomology functors with real coefficients;

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Local Cohomology

projective varieties, and connections between local cohomology and both reductions of ideals and sheaf cohomology. The book is designed for graduate;

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

of Eisenstein series and induced representations. However, because the groups are sheaf-theoretically defined, one can control their rationality and;

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Eisenstein Cohomology for GLN and the Special Va (AMS203)

of Eisenstein series and induced representations. However, because the groups are sheaf-theoretically defined, one can control their rationality and;

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God's Ultimate Task

applications are manifold. This approach to it is based on the systematic use of the language and ideas of derived categories and derived functors.;

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Soul Powerful

applications are manifold. This approach to it is based on the systematic use of the language and ideas of derived categories and derived functors.;

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Foundations of Differentiable Manifolds and Lie Groups

integration on manifolds. The book also provides a proof of the de Rham theorem via sheaf cohomology theory and develops the local theory of elliptic;

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Representations of Finite Groups

necessarily finite dimensional representations) of a finite group. The proof draws on ideas from commutative algebra, cohomology of groups, and stable;

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Cohomology and Differential Forms

of cohomological theory constitutes the central part of the book. Topics include categories and functors, the ech cohomology with coefficients in sheaves;

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