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Rings, Groups, and Algebras

groups, homology algebra, module theory, valuation theory, and more.";

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Introduction to Homological Algebra, 85

integrals and independence of path, categories and functors, tensor products, and singular homology. Succeeding chapters discuss Hom and;

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Rings and Homology

structure and homological algebra, the treatment offers advanced undergraduate and graduate students practice in the techniques of both areas.

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K-theory in Algebra, Analysis and Topology

applications and connections. Papers cover topics such as $K$-theory of group rings, Witt groups of real algebraic varieties, coarse homology theories;

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Algebra - Representation Theory

through the powerful tool of almost split sequences and the Auslander-Reiten quiver. Further insight into the homology of finite groups has;

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Buildings, Group Homology and Lattices

groups and investigate their group homology. Specifically, we construct a simplicial complex called the Wagoner complex associated to any group;

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Representation Theory and Higher Algebraic K-Theory

homology theories for discrete group actions. The final chapter unifies Farrell and Baum-Connes isomorphism conjectures through Davis-Luck assembly;

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Representation Theory and Higher Algebraic K-Theory

homology theories for discrete group actions. The final chapter unifies Farrell and Baum-Connes isomorphism conjectures through Davis-Luck assembly;

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Singular Intersection Homology

Intersection homology is a version of homology theory that extends Poincare duality and its applications to stratified spaces, such as;

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Introduction To Homological Algebra

. Homology of group and Lie algebras illustrate these topics. Intermingled are less canonical topics, such as the derived inverse limit functor lim1;

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A Geometric Approach to Homology Theory

The purpose of these notes is to give a geometrical treatment of generalized homology and cohomology theories. The central idea is that;

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Cornered Heegaard Floer Homology

homology invariants of 3-manifolds with codimension-2 corners and prove that the bordered Floer homology of a 3-manifold with boundary, split into;

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Algebraic Topology

Algebraic Topology: An Introduction starts with the combinatorial definition of simplicial (co) homology and its main properties (including;

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Differential Algebraic Topology

This book presents a geometric introduction to the homology of topological spaces and the cohomology of smooth manifolds. The author;

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Elements of Homology Theory

in Mathematics, Volume 74, American Mathematical Society, 2006). It starts with the definition of simplicial homology and cohomology, with many examples;

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Mod Two Homology and Cohomology

Cohomology and homology modulo 2 helps the reader grasp more readily the basics of a major tool in algebraic topology. Compared to a more;

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Homology Effects

field of homology effects, and to bring colleagues up to date. Topic coverage includes dosage compensation, X-inactivation, imprinting;

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Homology

applications of this unifyinf. Chapters deal with homology on all levels from molecules to behavior, and are authored by leading contributors to;

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Homotopy Theory with Bornological Coarse Spaces

. It introduces the category of bornological coarse spaces and the notion of a coarse homology theory, and further constructs the universal;

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Homology, Genes, and Evolutionary Innovation

A major synthesis of homology, written by a top researcher in the field Homology-a similar trait shared by different species and derived;

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Lectures on Functor Homology

coefficients in the homology of infinite families of classical groups, e.g. general linear groups or symplectic groups, and their stabilization;

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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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Classical Artinian Rings And Related Topics

Quasi-Frobenius rings and Nakayama rings were introduced by T Nakayama in 1939. Since then, these classical artinian rings have continued;

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Knot Theory

, combinatorics and alge-bra. It suffices to mention the great progress in knot homology theory (Khovanov homology and Ozsvath-Szabo Heegaard-Floer;

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Knot Theory

, combinatorics and alge-bra. It suffices to mention the great progress in knot homology theory (Khovanov homology and Ozsvath-Szabo Heegaard-Floer;

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Homology, Genes, and Evolutionary Innovation

Homology--a similar trait shared by different species and derived from common ancestry, such as a seal's fin and a bird's wing--is one;

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London Mathematical Society Lecture Note Series

This is the first book on the subject of FPF rings and the systematic use of the notion of the generator of the category mod-R of all right;

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