**Ricci Flow and the Poincare Conjecture**

by John Morgan, Gang Tian

**Publisher**: American Mathematical Society 2007**ISBN/ASIN**: 0821843281**ISBN-13**: 9780821843284**Number of pages**: 493

**Description**:

This book provides full details of a complete proof of the Poincare Conjecture following Grigory Perelman's three preprints. With the large amount of background material that is presented and the detailed versions of the central arguments, this book is suitable for all mathematicians from advanced graduate students to specialists in geometry and topology.

Download or read it online for free here:

**Download link**

(4.2MB, PDF)

## Similar books

**Projective Differential Geometry Old and New**

by

**V. Ovsienko, S. Tabachnikov**-

**Cambridge University Press**

This book provides a route for graduate students and researchers to contemplate the frontiers of contemporary research in projective geometry. The authors include exercises and historical comments relating the basic ideas to a broader context.

(

**14207**views)

**Ricci-Hamilton Flow on Surfaces**

by

**Li Ma**-

**Tsinghua University**

Contents: Ricci-Hamilton flow on surfaces; Bartz-Struwe-Ye estimate; Hamilton's another proof on S2; Perelman's W-functional and its applications; Ricci-Hamilton flow on Riemannian manifolds; Maximum principles; Curve shortening flow on manifolds.

(

**6970**views)

**An Introduction to Gaussian Geometry**

by

**Sigmundur Gudmundsson**-

**Lund University**

These notes introduce the beautiful theory of Gaussian geometry i.e. the theory of curves and surfaces in three dimensional Euclidean space. The text is written for students with a good understanding of linear algebra and real analysis.

(

**8913**views)

**Probability, Geometry and Integrable Systems**

by

**Mark Pinsky, Bjorn Birnir**-

**Cambridge University Press**

The three main themes of this book are probability theory, differential geometry, and the theory of integrable systems. The papers included here demonstrate a wide variety of techniques that have been developed to solve various mathematical problems.

(

**12293**views)