A Mathematical Gift, I: The interplay between topology, functions, geometry, and algebra: v. 1 (Mathematical World) Book + PRICE WATCH * Amazon pricing is not included in price watch

A Mathematical Gift, I: The interplay between topology, functions, geometry, and algebra: v. 1 (Mathematical World) Book

This book will bring the beauty and fun of mathematics to the classroom. It offers serious mathematics in a lively, reader-friendly style. Included are exercises and many figures illustrating the main concepts. The first chapter presents the geometry and topology of surfaces. Among other topics, the authors discuss the Poincaré-Hopf theorem on critical points of vector fields on surfaces and the Gauss-Bonnet theorem on the relation between curvature and topology (the Euler characteristic). The second chapter addresses various aspects of the concept of dimension, including the Peano curve and the Poincaré approach. Also addressed is the structure of three-dimensional manifolds. In particular, it is proved that the three-dimensional sphere is the union of two doughnuts. This is the first of three volumes originating from a series of lectures given by the authors at Kyoto University (Japan).Read More

from£76.95 | RRP: £25.50
* Excludes Voucher Code Discount Also available Used from £58.28
  • 0821832824
  • 9780821832820
  • Kenji Ueno, Koji Shiga, Shigeyuki Morita
  • 8 January 2004
  • American Mathematical Society
  • Paperback (Book)
  • 136
  • illustrated edition
  • Illustrated
As an Amazon Associate we earn from qualifying purchases. If you click through any of the links below and make a purchase we may earn a small commission (at no extra cost to you). Click here to learn more.

Would you like your name to appear with the review?

We will post your book review within a day or so as long as it meets our guidelines and terms and conditions. All reviews submitted become the licensed property of www.find-book.co.uk as written in our terms and conditions. None of your personal details will be passed on to any other third party.

All form fields are required.