Differential Manifolds

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"How useful it is," noted the Bulletin of the American Mathematical Society, "to have a single, short, well-written book on differential topology." This accessible volume introduces advanced undergraduates and graduate students the systematic study of the topological structure of smooth manifolds, from elements of theory to method of surgery. 1993 edition.

Differential Manifolds is a modern graduate-level introduction to the important field ...

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Hardcover Very Good 0124218504 Very Good; Hardcover; 1993, Academic Press; Light wear to covers with just minor edgewear; Name on front endpaper; Text pages clean & unmarked; ... 248 pages; "Differential Manifolds (Pure and Applied Mathematics (Academic Pr)), " by Antoni A. Kosinski. Read more Show Less

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More About This Book

Overview

"How useful it is," noted the Bulletin of the American Mathematical Society, "to have a single, short, well-written book on differential topology." This accessible volume introduces advanced undergraduates and graduate students the systematic study of the topological structure of smooth manifolds, from elements of theory to method of surgery. 1993 edition.

Differential Manifolds is a modern graduate-level introduction to the important field of differential topology. The concepts of differential topology lie at the heart of many mathematical disciplines such as differential geometry and the theory of lie groups. The book introduces both the h-cobordism theorem and the classification of differential structures on spheres. The presentation of a number of topics in a clear and simple fashion make this book an outstanding choice for a graduate course in differential topology as well as for individual study.

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Product Details

  • ISBN-13: 9780124218505
  • Publisher: Elsevier Science & Technology Books
  • Publication date: 10/21/1992
  • Series: Pure and Applied Mathematics Series, #13
  • Pages: 248
  • Product dimensions: 6.27 (w) x 9.30 (h) x 0.67 (d)

Table of Contents

Differentiable Structures. Immersions, Imbeddings, Submanifolds. Normal Bundle, Tubular Neighborhoods. Transversality. Foliations. Operations on Manifolds. The Handle Presentation Theorem. The H-Cobordism Theorem. Framed Manifolds. Surger. Appendix. Bibliography.
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