**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

**Contact Geometry**

by

**Hansjoerg Geiges**-

**arXiv**

This is an introductory text on the more topological aspects of contact geometry. After discussing some of the fundamental results of contact topology, I move on to a detailed exposition of the original proof of the Lutz-Martinet theorem.

(

**7031**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.

(

**8526**views)

**Differentiable Manifolds**

by

**Nigel Hitchin**

The historical driving force of the theory of manifolds was General Relativity, where the manifold is four-dimensional spacetime, wormholes and all. This text is occupied with the theory of differential forms and the exterior derivative.

(

**12962**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.

(

**6454**views)