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Lectures on surfaces : (almost) everything you wanted to know about them

By: Contributor(s): Material type: TextTextSeries: Student mathematical library ; v. 46.Publication details: Hyderabad : Universities Press, ©2008Description: xv, 286 p. : ill. ; 22 cmISBN:
  • 9781470454821
Subject(s): DDC classification:
  • 516 KAT-L
Contents:
Chapter 1. Various ways of representing surfaces and basic examples Chapter 2. Combinatorial structure and topological classification of surfaces Chapter 3. Differentiable structure on surfaces: Real and complex Chapter 4. Riemannian metrics and geometry of surfaces Chapter 5. Topology and smooth structure revisited
Summary: Surfaces are among the most common and easily visualized mathematical objects, and their study brings into focus fundamental ideas, concepts, and methods from geometry, topology, complex analysis, Morse theory, and group theory. At the same time, many of those notions appear in a technically simpler and more graphic form than in their general ""natural"" settings. The first, primarily expository, chapter introduces many of the principal actors--the round sphere, flat torus, Möbius strip, Klein bottle, elliptic plane, etc.--as well as various methods of describing surfaces, beginning with the t.
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Item type Current library Collection Call number Status Date due Barcode Item holds
Books Books IIITD General Stacks Mathematics 516 KAT-L (Browse shelf(Opens below)) Available 012976
Total holds: 0

Includes bibliographical references (p. 271-274) and index.

Chapter 1. Various ways of representing surfaces and basic examples Chapter 2. Combinatorial structure and topological classification of surfaces Chapter 3. Differentiable structure on surfaces: Real and complex Chapter 4. Riemannian metrics and geometry of surfaces Chapter 5. Topology and smooth structure revisited

Surfaces are among the most common and easily visualized mathematical objects, and their study brings into focus fundamental ideas, concepts, and methods from geometry, topology, complex analysis, Morse theory, and group theory. At the same time, many of those notions appear in a technically simpler and more graphic form than in their general ""natural"" settings. The first, primarily expository, chapter introduces many of the principal actors--the round sphere, flat torus, Möbius strip, Klein bottle, elliptic plane, etc.--as well as various methods of describing surfaces, beginning with the t.

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