
Introduction to Evolution Equations in Geometry
by Bianca Santoro
Publisher: arXiv 2012
Number of pages: 91
Description:
The author aimed at providing a first introduction to the main general ideas on the study of the Ricci flow, as well as guiding the reader through the steps of Kaehler geometry for the understanding of the complex version of the Ricci flow.
Download or read it online for free here:
Download link
(550KB, PDF)
Similar books
Lectures on Minimal Surface Theoryby Brian White - arXiv
The goal was to give beginning graduate students an introduction to some of the most important basic facts and ideas in minimal surface theory. Prerequisites: the reader should know basic complex analysis and elementary differential geometry.
(10353 views)
Global Theory Of Minimal Surfacesby David Hoffman - American Mathematical Society
The wide variety of topics covered make this volume suitable for graduate students and researchers interested in differential geometry. The subjects covered include minimal and constant-mean-curvature submanifolds, Lagrangian geometry, and more.
(12975 views)
Gauge Theory for Fiber Bundlesby Peter W. Michor - Universitaet Wien
Gauge theory usually investigates the space of principal connections on a principal fiber bundle (P,p,M,G) and its orbit space under the action of the gauge group (called the moduli space), which is the group of all principal bundle automorphisms...
(11184 views)
Projective Differential Geometry Old and Newby 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.
(19950 views)