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Cohomology of Groups and Algebraic K-theory

experts presented introductions, to and surveys of, many aspects of cohomology of groups and algebraic K-theory, along with their broad;

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Representations and Cohomology

an overview of the algebraic topology and K-theory associated with cohomology of groups, especially the work of Quillen. Later chapters look;

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Etale Homotopy of Simplicial Schemes. (AM-104), Volume 104

homology and cohomology, generalized cohomology) which have immediately proved applicable to algebraic K-theory.;

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K-Theory

over algebraic geometry, topology, algebraic $K$-theory and number theory. Algebraic theory, $\\mathbb{A}^1$-homotopy theory and topological $K$-theory;

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Etale Cohomology Theory (Revised Edition)

change theorems, duality, and -adic cohomology. The prerequisites for reading this book are basic algebraic geometry and advanced commutative;

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An Alpine Bouquet of Algebraic Topology

spectra, infinity-categories and Segal spaces, equivariant homotopy theory, algebraic $K$-theory and topological cyclic, periodic, or Hochschild;

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Modular Forms And Galois Cohomology

last theorem is based. The book begins with an overview of the theory of automorphic forms on linear algebraic groups and then covers the basic;

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Australian Mathematical Society Lecture Series

between representation theory and the structure and geometry of algebraic groups. Particular topics addressed include Kazhdan-Lusztig theory;

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Algebraic Geometry for Associative Algebras

This work focuses on the association of methods from topology, category and sheaf theory, algebraic geometry, noncommutative and;

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Introductory Lectures on Equivariant Cohomology: (Ams-204)

has been introduced into K-theory and algebraic geometry, but it is in algebraic topology that the concepts are the most transparent and the;

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Introductory Lectures on Equivariant Cohomology: (Ams-204)

has been introduced into K-theory and algebraic geometry, but it is in algebraic topology that the concepts are the most transparent and the;

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An Introduction to Galois Cohomology and its Applications

This is the first elementary introduction to Galois cohomology and its applications. The first part is self-contained and provides the;

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Differential Function Spectra, the Differential Becker-Gottlieb Transfer, and Applications to Differential Algebraic $K$-Theory

"We develop differential algebraic K-theory for rings of integers in number fields and we construct a cycle map from geometrized bundles;

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The The Selected Works of J. Frank Adams 2 Volume Paperback Set The Selected Works of J. Frank Adams

; applications of K-theory; generalised homology and cohomology theories. The second volume is mainly concerned with Adams' contributions to;

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The Selected Works of J. Frank Adams

; applications of K-theory; generalised homology and cohomology theories. The second volume is mainly concerned with Adams' contributions to;

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Mixed Motives

This book combines foundational constructions in the theory of motives and results relating motivic cohomology to more explicit;

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Algebraic Cycles and Hodge Theory: Lectures Given at the 2nd Session of the Centro Internazionale Matematico Estivo (C.I.M.E.) Held in Torino, Italy,

topics of this area of research. They include infinitesimal methods in Hodge theory; algebraic cycles and algebraic aspects of cohomology and k;

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Lecture Notes on Motivic Cohomology

main properties, and finally to relate it to other known invariants of algebraic varieties and rings such as Milnor K-theory, etale cohomology;

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Cohomology Operations and Applications in Homotopy Theory

the algebraic structure of the cohomology ring has been instrumental to important progress in general homotopy theory and in specific;

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Topics in Algebraic and Analytic Geometry. (MN-13): Notes From a Course of Phillip Griffiths

periodicity; 6.2 K-theory as a generalized cohomology theory; 7.1 the Chern character and obstruction theory; 7.2 the Atiyah-Hirzebruch spectral;

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Topics in Algebraic and Analytic Geometry. (MN-13): Notes From a Course of Phillip Griffiths

periodicity; 6.2 K-theory as a generalized cohomology theory; 7.1 the Chern character and obstruction theory; 7.2 the Atiyah-Hirzebruch spectral;

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Representations of Reductive Groups

theory and its generalisations, quantum groups, subgroup structure of algebraic groups, intersection cohomology, and Lusztig's conjectured;

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Algebra - Representation Theory

algebraic groups; non-commutative algebraic geometry; representation theory of finite groups and cohomology; the structure of special;

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Orbifolds and Stringy Topology

cohomology and bundle theory are developed, a careful study of orbifold morphisms is provided, and the topic of orbifold K-theory is covered. The;

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Cycles, Transfers, and Motivic Homology Theories. (AM-143), Volume 143

The original goal that ultimately led to this volume was the construction of motivic cohomology theory, whose existence was conjectured;

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Cambridge Studies in Advanced Mathematics

last theorem is based. The book begins with an overview of the theory of automorphic forms on linear algebraic groups and then covers the basic;

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Hilbert Schemes of Points and Infinite Dimensional Lie Algebras

^{[n]}$ and related questions. The book is of interest to graduate students and researchers in algebraic geometry, representation theory;

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