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The Wild World of 4-Manifolds

invariant of a 4-manifold--the intersection form--and its interaction with the topology of the manifold. The third part reviews complex surfaces as;

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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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The Topology of 4-Manifolds

This book presents the classical theorems about simply connected smooth 4-manifolds: intersection forms and homotopy type, oriented and;

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Geometry and Topology of Manifolds

This book contains expository papers that give an up-to-date account of recent developments and open problems in the geometry and topology;

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Elements of Differential Topology

Derived from the author's course on the subject, Elements of Differential Topology explores the vast and elegant theories in topology;

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Proceedings of the Goekova Geometry-Topology Conference 2016

This volume presents lively and engaging articles from the lecturers and the participants of the 23rd Goekova Geometry-Topology Conference;

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Topology of Surfaces, Knots, and Manifolds

Topology of Surfaces, Knots, and Manifolds offers an intuition-based and example-driven approach to the basic ideas and problems involving;

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Prospects in Topology (AM-138), Volume 138

of Dirac operators in smoothing theory, a discussion of the stable topology of 4-manifolds, an answer to the famous question about symmetries;

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Cambridge Studies in Advanced Mathematics

This text on contact topology is a comprehensive introduction to the subject, including recent striking applications in geometric and;

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Lectures on the Topology of 3-Manifolds

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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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Lectures on Contact 3-Manifolds, Holomorphic Curves and Intersection Theory

Intersection theory has played a prominent role in the study of closed symplectic 4-manifolds since Gromov's famous 1985 paper on;

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The Homotopy Category of Simply Connected 4-Manifolds

The homotopy type of a closed simply connected 4-manifold is determined by the intersection form. The homotopy classes of maps between two;

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Differential Manifolds

The concepts of differential topology form the center of many mathematical disciplines such as differential geometry and Lie group theory;

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Differential Topology

explore one of the central topics of differential topology, the theory of critical points of functions on a differentiable manifold. Additional;

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Toric Topology

This book is about toric topology, a new area of mathematics that emerged at the end of the 1990s on the border of equivariant topology;

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Topology of Manifolds. --

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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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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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Geometry and Topology: Manifolds

Geometry and Topology is een boek van Clint McCrory;

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Differential Topology

Exploring the full scope of differential topology, this comprehensive account of geometric techniques for studying the topology of smooth;

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New Ideas In Low Dimensional Topology

dimensions three and four for the topology of manifolds and their submanifolds. Thus we have papers related to both manifolds and to knotted;

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Differential Topology

for the use of fundamental differential topology tools. The text includes, in particular, the earlier works of Stephen Smale, for which he;

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Elements of Combinatorial and Differential Topology

Modern topology uses very diverse methods. This book is devoted largely to methods of combinatorial topology, which reduce the study;

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Basic Topology 2

This second of the three-volume book is targeted as a basic course in topology for undergraduate and graduate students of mathematics. It;

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Seiberg-Witten Gauge Theory

The newly developed field of Seiberg-Witten gauge theory has become a well-established part of the differential topology of four-manifolds;

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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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