**Manifolds of Differentiable Mappings**

by Peter W. Michor

**Publisher**: Birkhauser 1980**ISBN/ASIN**: 0906812038**ISBN-13**: 9780906812037**Number of pages**: 165

**Description**:

This book is devoted to the theory of manifolds of differentiable mappings and contains result which can be proved without the help of a hard implicit function theorem of nuclear function spaces. All the necessary background is developed in detail.

Download or read it online for free here:

**Download link**

(15MB, PDF)

## Similar books

**Introduction to Differential Topology, de Rham Theory and Morse Theory**

by

**Michael Muger**-

**Radboud University**

Contents: Why Differential Topology? Basics of Differentiable Manifolds; Local structure of smooth maps; Transversality Theory; More General Theory; Differential Forms and de Rham Theory; Tensors and some Riemannian Geometry; Morse Theory; etc.

(

**6541**views)

**Symplectic Geometry**

by

**Ana Cannas da Silva**-

**Princeton University**

An overview of symplectic geometry – the geometry of symplectic manifolds. From a language of classical mechanics, symplectic geometry became a central branch of differential geometry and topology. This survey gives a partial flavor on this field.

(

**8058**views)

**Differential Topology**

by

**Bjorn Ian Dundas**-

**Johns Hopkins University**

This is an elementary text book for the civil engineering students with no prior background in point-set topology. This is a rather terse mathematical text, but provided with an abundant supply of examples and exercises with hints.

(

**5866**views)

**Tight and Taut Submanifolds**

by

**Thomas E. Cecil, Shiing-shen Chern**-

**Cambridge University Press**

Tight and taut submanifolds form an important class of manifolds with special curvature properties, one that has been studied intensively by differential geometers since the 1950's. This book contains six articles by leading experts in the field.

(

**6384**views)