Introduction to Smooth Manifolds por Lee, John M

Springer New York. Used - Very Good. Used book that is in excellent condition. May show signs of wear or have minor defects.

***INTERNATIONAL EDITION*** Read carefully before purchase: This book is the international edition in mint condition with the different ISBN and book cover design, the major content is printed in full English as same as the original North American edition. The book printed in black and white, generally send in twenty-four hours after the order confirmed. All shipments contain tracking numbers. Great professional textbook selling experience and expedite shipping service.

Springer, August 2012. Hardcover. Used Very Good/No Jacket. Light wear to cover, slightly bumped corners, pages clean and unmarked. We carry new and used books in our storefront. We want you to be satisfied with your purchase. Please contact us if you have questions regarding this item.

Springer, 2012-08-26. 2nd. hardcover. Used: Good.

Springer, 2013. 2nd. Hardcover. Very Good. 6x1x9. 2nd Edition. Binding is tight, sturdy, and square; minor wear to edges/corners of pictorial boards; text very good throughout. Due to the size/weight of this book extra charges will apply for international and/or expedited shipping. Ships from Dinkytown in Minneapolis, Minnesota.

Springer, 2012-08-26. 2nd. hardcover. Used:Good.

hardcover. Good. Access codes and supplements are not guaranteed with used items. May be an ex-library book.

Springer , pp. 726 2nd Edition . Hardback. New.

Hard Cover. New. New Book; Fast Shipping from UK; Not signed; Not First Edition; Familiarizes students with the tools they need to use manifolds in mathematical or scientific research - smooth structures, tangent vectors and covectors, vector bundles, immersed and embedded submanifolds, tensors, differential forms,

Hardback. New. Familiarizes students with the tools they need to use manifolds in mathematical or scientific research - smooth structures, tangent vectors and covectors, vector bundles, immersed and embedded submanifolds, tensors, differential forms, de Rham cohomology, vector fields, flows, foliations, Lie derivatives, Lie groups, Lie algebras, and more.