Getting this item's online copy...
Find a copy in the library
Getting this item's location and availability...
Find it in libraries globally
|Additional Physical Format:||Print version:
Schwarz's Lemma from a Differential Geometric Viewpoint.
World Scientific Pub Co Inc 2010
|Material Type:||Document, Internet resource|
|Document Type:||Internet Resource, Computer File|
|All Authors / Contributors:||
Kang-Tae Kim; Hanjin Lee
|ISBN:||9789814324786 9814324787 9789814324793 9814324795 1283145162 9781283145169|
|Description:||1 online resource (xiii, 82 pages).|
|Contents:||Series Preface; Preface; Contents; Chapter 1 Some Fundamentals; Chapter 2 Classical Schwarz's Lemma and the Poincaré Metric; Chapter 3 Ahlfors' Generalization; Chapter 4 Fundamentals of Hermitian and Kählerian Geometry; Chapter 5 Chern-Lu Formulae; Chapter 6 Tamed Exhaustion and Almost Maximum Principle; Chapter 7 General Schwarz's Lemma by Yau and Royden; Chapter 8 More Recent Developments; Bibliography; Index.|
|Series Title:||IISc lecture notes series, 2.|
|Responsibility:||Kang-Tae Kim, Hanjin Lee.|
Deals with Schwarz's lemma which has become a crucial theme in many branches of research in mathematics for more than a hundred years. This title focuses on its differential geometric developments by several authors. It contains major historic differential geometric generalizations on Schwarz's lemma.
Retrieving notes about this item