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Polytopes, Rings, and K-Theory

For every mathematician, ring theory and K-theory are intimately connected: al- braic K-theory is largely the K-theory of rings. At ?rst;

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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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Cohen-Macaulay Rings

thorough, self-contained introduction to the homological and combinatorial aspects of the theory of Cohen-Macaulay rings, Gorenstein rings, local;

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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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Mathematics, Game Theory & Algebra Compendium

; Associative Rings and Algebras; Nonassociative Rings and Algebras; K-Theory; Group Theory and Generalisations; Topological Groups, Lie Groups;

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Mathematics, Game Theory & Algebra Compendium

Theory; Associative Rings and Algebras; Nonassociative Rings and Algebras; K-Theory; Group Theory and Generalisations; Topological Groups, Lie;

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Abstract Regular Polytopes

Abstract regular polytopes stand at the end of more than two millennia of geometrical research, which began with regular polygons and;

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An Introduction to Rings and Modules

appear. Armed with these two texts, the reader will be ready for more advanced topics in K-theory, homological algebra and algebraic number;

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London Mathematical Society Lecture Note Series

to specialists and graduate students in pure mathematics, especially those studying symmetry theory, convex bodies, and polytopes.;

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Binomial Ideals

theory of binomial ideals, including edge rings and edge polytopes, join-meet ideals of finite lattices, binomial edge ideals, ideals generated;

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Binomial Ideals

theory of binomial ideals, including edge rings and edge polytopes, join-meet ideals of finite lattices, binomial edge ideals, ideals generated;

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Graded Rings Graded Grothendieck Groups

rings and then focuses in more detail on Grothendieck groups, Morita theory, Picard groups and K-theory. The author extends known results in the;

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K-theory in Algebra, Analysis and Topology

This volume contains the proceedings of the ICM 2018 satellite school and workshop $K$-theory conference in Argentina. The school was held;

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London Mathematical Society Lecture Note Series

. Dedekind, S. Endo, I. Kaplansky, K. Morita, T. Nakayama, R. Thrall, and more recently, W. Brandal, R. Pierce, T. Shores, R. and S. Wiegand and P;

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Rings Related To Stable Range Conditions

, cleanness, monoid theory, matrix theory, K-theory, topology, amongst others. This is a first-ever book that contains many of these topics considered;

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Banach Spaces of Continuous Functions as Dual Spaces

This book gives a coherent account of the theory of Banach spaces and Banach lattices, using the spaces C_0(K) of continuous functions on a;

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Geometric Regular Polytopes

combinatorial symmetry of polytopes. This is the first comprehensive account of the modern geometric theory, and includes a wide range of applications;

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Near Rings, Fuzzy Ideals, and Graph Theory

Near Rings, Fuzzy Ideals, and Graph Theory explores the relationship between near rings and fuzzy sets and between near rings and graph;

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Near Rings, Fuzzy Ideals, and Graph Theory

Near Rings, Fuzzy Ideals, and Graph Theory explores the relationship between near rings and fuzzy sets and between near rings and graph;

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Commutative Ring Theory

Exploring commutative algebra's connections with and applications to topological algebra and algebraic geometry, Commutative Ring Theory;

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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 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 And Geometric Combinatorics On Lattice Polytopes - Proceedings Of The Summer Workshop On Lattice Polytopes

Polytopes. Topics include enumerative, algebraic and geometric combinatorics on lattice polytopes, topological combinatorics, commutative algebra;

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Quasi-Frobenius Rings

). The study of these rings grew out of the theory of representations of a finite group as a group of matrices over a field, and the subject;

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Cambridge Tracts in Mathematics

simplices, triangulations, 0/1 polytopes, Minkowski's conjecture, Furtwangler's conjecture, and Keller's conjecture. In particular the author;

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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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