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Introductory Lectures on Manifold Topology

volume is a helpful guide to the basic concepts and results of topology of manifolds -- including the h- and s-cobordism theorems, topological;

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Introductory Lectures on Equivariant Cohomology: (Ams-204)

This book gives a clear introductory account of equivariant cohomology, a central topic in algebraic topology. Equivariant cohomology;

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Introductory Lectures on Equivariant Cohomology: (Ams-204)

This book gives a clear introductory account of equivariant cohomology, a central topic in algebraic topology. Equivariant cohomology;

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Gauge Theory and the Topology of Four-manifolds

The lectures in this volume provide a perspective on how 4-manifold theory was studied before the discovery of modern-day Seiberg-Witten;

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A First Course in Differential Geometry

students. It is based on lectures given by the author at several universities, and discusses calculus, topology, and linear algebra.;

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A First Course in Differential Geometry

students. It is based on lectures given by the author at several universities, and discusses calculus, topology, and linear algebra.;

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Differential Topology

points of functions on manifolds.No previous knowledge of topology is necessary for this text, which offers introductory material regarding;

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Differential Geometry with Applications to Mechanics and Physics

spaces; differentiable manifold and mapping submanifolds; tangent vector space; tangent bundle, vector field on manifold, Lie algebra structure;

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Lectures on the Topology of 3-Manifolds

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Lectures and Surveys on G2-Manifolds and Related Topics

This book, one of the first on G2 manifolds in decades, collects introductory lectures and survey articles largely based on talks given at;

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London Mathematical Society Student Texts

introductory lectures and the second part consists of presentations of applications of NSA to dynamical systems, topology, automata and orderings on;

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Essentials of Topology with Applications

applications of the ideas in Morse, manifold, homotopy, and homology theories. After discussing the key ideas of topology, the author examines the;

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Essentials of Topology with Applications

applications of the ideas in Morse, manifold, homotopy, and homology theories. After discussing the key ideas of topology, the author examines the;

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Proceedings of the Goekova Geometry- Topology Conference 2014

Lively and engaging articles from the lectures and the participants of the 21st Goekova Geometry- Topology Conference, held on the shores;

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Higher Index Theory

Index theory studies the solutions to differential equations on geometric spaces, their relation to the underlying geometry and topology;

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The Calculus of Variations in the Large

critical points of certain smooth functions on a manifold and the topology of the manifold. It has been used by geometers, topologists, physicists;

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Geometric and Topological Methods for Quantum Field Theory

results in geometric topology. It investigates the differential equation aspects of quantum cohomology, before moving on to noncommutative;

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Variational Methods in Lorentzian Geometry

Appliies variational methods and critical point theory on infinite dimenstional manifolds to some problems in Lorentzian geometry which;

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Variational Methods in Lorentzian Geometry

Appliies variational methods and critical point theory on infinite dimenstional manifolds to some problems in Lorentzian geometry which;

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Topology of Infinite Dimensional Manifolds

An infinite-dimensional manifold is a topological manifold modeled on some infinite-dimensional homogeneous space called a model space;

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Topology of Infinite Dimensional Manifolds

An infinite-dimensional manifold is a topological manifold modeled on some infinite-dimensional homogeneous space called a model space;

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Combinatorial And Toric Homotopy: Introductory Lectures

This volume consists of introductory lectures on the topics in the new and rapidly developing area of toric homotopy theory, and its;

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Comparison Theorems in Riemannian Geometry

The central theme of this book is the interaction between the curvature of a complete Riemannian manifold and its topology and global;

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Circle-valued Morse Theory

In the early 1920s M. Morse discovered that the number of critical points of a smooth function on a manifold is closely related to the;

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Runde, V: Taste of Topology

Having evolved from Runde's notes for an introductory topology course at the University of Alberta, this essential text provides a concise;

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Nonlinear Partial Differential Equations in Geometry and Physics

. The lectures are on: nonlinear hyperbolic systems arising in field theory and relativity; harmonic maps from Minkowski spacetime; dynamics;

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Algebraic Topology

Based on lectures to advanced undergraduate and first-year graduate students, this is a thorough, sophisticated, and modern treatment;

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