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K-theory in Algebra, Analysis and Topology

showcases current developments in $K$-theory and related areas, including motives, homological algebra, index theory, operator algebras, and their;

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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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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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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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Basic Topology 2

focuses on many variants of topology and its applications in modern analysis, geometry, algebra, and the theory of numbers. Offering a proper;

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Open Problems in Topology II

, set-theoretic topology, continuum theory, topological algebra, dynamical systems, computational topology and functional analysis.

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Building Bridges Between Algebra and Topology

Representation Theory and Building Bridges Between Algebra and Topology, held at the CRM in the spring of 2015. Homological algebra is a rich and;

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Introductory Lectures on Manifold Topology

Since the 1950s, many new ideas and tools from algebra, and algebraic and geometric topology, have been applied to study the structure;

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Cohomology of Groups and Algebraic K-theory

algebraic K-theory. Indeed, algebraic K-groups of rings are important invariants of the rings and have played important roles in algebra, topology;

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Locally Convex Quasi *-Algebras and Their Representations

way by completing a *-algebra under a locally convex *-algebra topology, with respect to which the multiplication is separately continuous;

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The Grothendieck Festschrift, Volume I

theory, K-theory, category theory, and homological algebra.;

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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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Algebra II

topology. The Weyl algebra (Le. algebra of differential operators with* polynomial coefficients) often appears in the representation theory of Lie;

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Basic Topology

calculating. Students with knowledge of real analysis, elementary group theory, and linear algebra will quickly become familiar with a wide variety;

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Extended Abstracts Spring 2015

Representation Theory and Brave New Algebra: Opening Perspectives, and the conference Opening Perspectives in Algebra, Representations, and Topology;

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The Elements of Cantor Sets: With Applications

readers for further study and building a deeper understanding of analysis, topology, set theory, number theory, and algebra. The Elements;

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More Concise Algebraic Topology

the theory of model categories, which is the central organizing framework for homotopical algebra in general. Examples from topology and;

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Differential Topology

topology, multivariate calculus, analysis and algebraic topology is recommended.;

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Rings of Continuous Function

This book contains papers on algebra, functional analysis, and general topology, with a strong interaction with set theoretic axioms and;

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Rings of Continuous Function

This book contains papers on algebra, functional analysis, and general topology, with a strong interaction with set theoretic axioms and;

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Algebra 3

homology theory in an abelian category together with some important and fundamental applications in geometry, topology, algebraic geometry;

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Algebra 3

homology theory in an abelian category together with some important and fundamental applications in geometry, topology, algebraic geometry;

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A Combinatorial Introduction to Topology

no previous acquaintance with topology or algebra. Point set topology and group theory are developed as they are needed. In addition, a;

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Abstract Algebra with Applications

of algebra to other disciplines, such as number theory, combinatorics, geometry, topology, differential equations, and Markov chains.;

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Abstract Algebra with Applications

of algebra to other disciplines, such as number theory, combinatorics, geometry, topology, differential equations, and Markov chains.;

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Algebraic Topology

of Mathematics. It assumes a minimal background of linear algebra, group theory and topological spaces.;

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