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Topology Now!

basis for the geometrical ideas that have come before. This organization exposes students to the exciting world of topology now(!) rather than;

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Elementary Topology

Topology is one of the most rapidly expanding areas of mathematical thought: while its roots are in geometry and analysis, topology now;

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Topological Library - Part 2

This is the second of a three-volume set collecting the original and now-classic works in topology written during the 1950s-1960s. The;

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Introduction to Topology

Topology is a large subject with several branches, broadly categorized as algebraic topology, point-set topology, and geometric topology;

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Introduction to Topology

Topology is a large subject with several branches, broadly categorized as algebraic topology, point-set topology, and geometric topology;

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Topology via Logic

Now in paperback, Topology via Logic is an advanced textbook on topology for computer scientists. Based on a course given by the author to;

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Non-Commutative Localization in Algebra and Topology

morphisms of modules. Originally conceived by algebraists (notably P. M. Cohn), it is now an important tool not only in pure algebra but also in the;

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Toric Topology

constructions of homotopical topology. The study of polyhedral products is now evolving into a separate subject of homotopy theory. A new perspective on;

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Open Problems in Topology II

This volume is a collection of surveys of research problems in topology and its applications. The topics covered include general topology;

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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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Topological Dynamics and Topological Data Analysis

This book collects select papers presented at the International Workshop and Conference on Topology & Applications, held in Kochi, India;

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Introduction to Topology

The book starts with the basic concepts of topology and topological spaces followed by metric spaces, continuous functions, compactness;

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More Concise Algebraic Topology

With firm foundations dating only from the 1950s, algebraic topology is a relatively young area of mathematics. There are very few;

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Topology and Its Applications

Discover a unique and modern treatment of topology employing a cross-disciplinary approach Implemented recently to understand diverse;

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Understanding Topology

A fresh approach to topology makes this complex topic easier for students to master. Topology-the branch of mathematics that studies the;

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Topology

For a senior undergraduate or first year graduate-level course in Introduction to Topology. Appropriate for a one-semester course on both;

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A Hands-On Introduction to Topology Optimization

Topology optimization is an exciting and powerful method for generating insightful, high-performance designs. The objectives of this text;

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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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Cardinal functuons topology ten years l.

Cardinal functuons topology ten years l.;

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Topology Control In Wireless Ad Hoc And Sensor Networks

Topology control is fundamental to solving scalability and capacity problems in large-scale wireless ad hoc and sensor networks;

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Introduction to Topology

The aim of the book is to give a broad introduction of topology to undergraduate students. It covers the most important and useful parts;

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General Topology

The first half of the book provides an introduction to general topology, with ample space given to exercises and carefully selected;

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Geometry and Topology: Manifolds

Geometry and Topology is een boek van Clint McCrory;

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Topological Data Analysis for Genomics and Evolution

biological data sets is now a central methodological challenge. Algebraic topology is a well-established branch of pure mathematics that studies;

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Circle-valued Morse Theory

topology of the manifold. This became a starting point of the Morse theory which is now one of the basic parts of differential topology. Circle;

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Topology for Computing

The emerging field of computational topology utilizes theory from topology and the power of computing to solve problems in diverse fields;

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