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Algebraic L-theory and Topological Manifolds

This book presents a definitive account of the applications of the algebraic L-theory to the surgery classification of topological;

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Algebraic L-theory and Topological Manifolds

This book presents a definitive account of the applications of the algebraic L-theory to the surgery classification of topological;

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Cambridge Tracts in Mathematics

, relating tameness to homological properties and algebraic K- and L-theory.;

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Cambridge Tracts in Mathematics

, relating tameness to homological properties and algebraic K- and L-theory.;

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Introductory Lectures on Manifold Topology

invariance of rational Pontryagin classes, surgery theory, and algebraic K-theory.;

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Topological Methods in Algebraic Geometry

In recent years new topological methods, especially the theory of sheaves founded by J. LERAY, have been applied successfully to algebraic;

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The Topological Classification of Stratified Spaces

, and shows the usefulness of the technology. Part 2 offers the parallel theory for stratified spaces. Here, the topological category is most;

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Algebraic Modeling of Topological and Computational Structures and Applications

is the outcome of a workshop in connection with the research project Thales on Algebraic Modeling of Topological and Computational Structures and;

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Prospects in Topology (AM-138), Volume 138

actions on manifolds, calculations of algebraic K-theory, a result on analytic structures on Lie group actions, a presentation of the significance;

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Surgery on Compact Manifolds

piecewise linear manifolds (1967), Wall's classification of homotopy tori (1969), and Kirby and Siebenmann's classification theory of topological;

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Geometry and Topology: Manifolds

This book discusses topics ranging from traditional areas of topology, such as knot theory and the topology of manifolds, to areas such as;

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Dualizable Tensor Categories

categories with certain algebraic properties determine topological invariants. We prove that fusion categories of nonzero global dimension are 3;

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I.G.Petrovskii

articles are of crucial importance for the topology of real algebraic manifolds and are the source of intensive development of theory of real;

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I.G.Petrovskii

articles are of crucial importance for the topology of real algebraic manifolds and are the source of intensive development of theory of real;

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Lie Methods in Deformation Theory

This book furnishes a comprehensive treatment of differential graded Lie algebras, L-infinity algebras, and their use in deformation theory;

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Algebraic Models in Geometry

to geometrical problems amenable to topological methods and also for geometers who are faced with problems requiring topological approaches;

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Knots, Links, Spatial Graphs, and Algebraic Invariants

This volume contains the proceedings of the AMS Special Session on Algebraic and Combinatorial Structures in Knot Theory and the AMS;

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Complex Analysis and Algebraic Geometry

I includes topics in the theory of algebraic surfaces and analytic surface. Part II covers topics in moduli and classification problems, as;

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Complex Analysis and Algebraic Geometry

I includes topics in the theory of algebraic surfaces and analytic surface. Part II covers topics in moduli and classification problems, as;

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Spaces of PL Manifolds and Categories of Simple Maps (AM-186)

Since its introduction by Friedhelm Waldhausen in the 1970s, the algebraic K-theory of spaces has been recognized as the main tool for;

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Spaces of PL Manifolds and Categories of Simple Maps (AM-186)

Since its introduction by Friedhelm Waldhausen in the 1970s, the algebraic K-theory of spaces has been recognized as the main tool for;

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Elements of Differential Topology

of manifold theory, and concludes with discussions on algebraic topology, algebraic/differential geometry, and Lie groups. The first two chapters;

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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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Algebraic Topology

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

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Embeddings in Manifolds

A topological embedding is a homeomorphism of one space onto a subspace of another. The book analyzes how and when objects like polyhedra;

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Simplicial Objects in Algebraic Topology

sets and their relationship to the homotopy theory of topological spaces. J. Peter May gives a lucid account of the basic homotopy theory;

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Elements Of Algebraic Topology

Elements of Algebraic Topology provides the most concrete approach to the subject. With coverage of homology and cohomology theory;

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