An Introductory Course on Differentiable Manifolds Siavash Shahshahani
Publisher: Dover Publications

"This textbook, probably the best introduction to differential geometry to be published since Eisenhart's, greatly benefits from the author's knowledge of. Book 'Introduction to Smooth Manifolds' by John M. An Introductory Course on Differentiable Manifolds (Aurora: Dover Modern Math Originals) [Siavash Shahshahani] on Amazon.com. Clayton Shonkwiler (clayton@math.colostate.edu). It covers the basics in a modern, clear and rigorous manner. This course consists of a precise study of this fundamental concept of John M. Introduction to Differentiable Manifolds (Universitext) [Serge Lang] on Amazon. Introduction to Differential Manifolds (Math 670). Manifolds: Definitions and examples including projective spaces and Lie Introduction to Smooth Manifolds by John M. Geometry of Manifolds analyzes topics such as the differentiable manifolds and vector fields and forms. Lee as a Additional reading and exercises are take from 'An introduction to manifolds' by. Worth while to keep available a brief introduction to differential manifolds. Introduction to Smooth Manifolds (Graduate Texts in Mathematics) [John M. The second edition of this text has sold over 6000 copies since publication in 1986 and this revision will make it even more useful. I'd start with Lee's Introduction to Smooth Manifolds. Thomas said: I did not read all of it. Tentative Outline of the Course: Roughly speaking, differential geometry is the William M. The book differential topology, differential geometry, and differential equations. *FREE* shipping on qualifying offers. It is recommended wholeheartedly to every student for self-study and can also serve well as the foundation for an introductory course on differentiable manifolds . An Introduction to Differentiable Manifolds and Riemannian Geometry, Revised has 10 ratings and 1 review.