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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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Introduction to Matrix Theory

aimed at confining itself to computational matrix but addresses some of the algebraic techniques relevant to functional theory and offers an;

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An Algebraic Introduction to K-Theory

This is an introduction to algebraic K-theory with no prerequisite beyond a first semester of algebra (including Galois theory and modules;

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An Algebraic Introduction to K-Theory

This is an introduction to algebraic K-theory with no prerequisite beyond a first semester of algebra (including Galois theory and modules;

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Introduction to Algebraic K-Theory. (AM-72), Volume 72

Algebraic K-theory describes a branch of algebra that centers about two functors. K0 and K1, which assign to each associative ring ? an;

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The K-book

book is a comprehensive introduction to the subject of algebraic $K$-theory. It blends classical algebraic techniques for $K_0$ and $K_1$ with;

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Algebraic K-Theory

Algebraic K-Theory has become an increasingly active area of research. With its connections to algebra, algebraic geometry, topology, and;

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Representation Theory and Higher Algebraic K-Theory

Representation Theory and Higher Algebraic K-Theory is the first book to present higher algebraic K-theory of orders and group rings as;

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Representation Theory and Higher Algebraic K-Theory

Representation Theory and Higher Algebraic K-Theory is the first book to present higher algebraic K-theory of orders and group rings as;

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Computation with Linear Algebraic Groups

combines in one single text both an introduction to the basic theory of linear algebraic groups and a substantial collection of useful algorithms;

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London Mathematical Society Lecture Note Series

This book provides an introduction to the field of linear algebraic monoids. This subject represents a synthesis of ideas from the theory;

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Actions and Invariants of Algebraic Groups

Actions and Invariants of Algebraic Groups, Second Edition presents a self-contained introduction to geometric invariant theory starting;

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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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Introduction to Coding Theory

elementary introduction to coding, theory and applications of codes, and algebraic curves. The latter part presents a brief introduction to the;

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K-Theory

From the Preface: K-theory was introduced by A. Grothendieck in his formulation of the Riemann- Roch theorem. For each projective algebraic;

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Homotopy Theory of Schemes

properties are satisfied, for example, concerning the algebraic $K$-theory of those schemes. In this way, advanced methods of algebraic topology;

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Algebraic Topology and Algebraic K-Theory (AM-113), Volume 113

includes papers in classical homotopy theory, homological algebra, rational homotopy theory, algebraic K-theory of spaces, and other subjects.;

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ZZ/2 - Homotopy Theory

with the basic concepts of algebraic topology (homotopy, stable homotopy, homology, K-theory, the Pontrjagin-Thom transfer construction;

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Orbifolds and Stringy Topology

An introduction to the theory of orbifolds from a modern perspective, combining techniques from geometry, algebraic topology and algebraic;

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On the Tangent Space to the Space of Algebraic Cycles on a Smooth Algebraic Variety. (AM-157)

resolution of differentials over Q as the tangent sequence to the Gersten resolution in algebraic K-theory. The case of 0-cycles on a surface is used;

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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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Complex Algebraic Geometry

include the theory of surfaces from the viewpoint of recent higher-dimensional developments, providing an excellent introduction to more advanced;

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Cambridge Studies in Advanced Mathematics

Topological K-theory is a key tool in topology, differential geometry and index theory, yet this is the first contemporary introduction for;

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The Lower Algebraic K Theory of Virtually Cyclic Subgroups of the Braid Groups o

satisfies the Fibred Isomorphism Conjecture of Farrell and Jones, leads to an explicit calculation of its lower K-theory. Researchers and;

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Algebraic Groups

of the classical results of Chevalley and Rosenlicht on the structure of algebraic groups; an enhanced survey of the recently developed theory;

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

of modules over such a ring to the differential algebraic K-theory. We also treat some of the foundational aspects ofdifferential cohomology;

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Topological Methods in Algebraic Geometry

. K. KODAIRA and D. C. SPENCER have also applied sheaf theory to algebraic geometry with great success. Their methods differ from those;

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