Schwarz's Lemma from a differential geometric viewpoint / Kang-Tae Kim, Hanjin Lee.

By:

Kim, Kang-Tae, 1957-

Contributor(s):

Lee, Hanjin

Material type: Text

TextSeries: IISc lecture notes series ; 2.Publication details: Singapore : World Scientific Pub. Co. Pte. Ltd., 2010.Description: 1 online resource (xiii, 82 pages)Content type:

text

Media type:

computer

Carrier type:

online resource

ISBN:

9789814324786
9814324787
9789814324793
9814324795
1283145162
9781283145169

Subject(s): Genre/Form:

Additional physical formats: Print version:: Schwarz's Lemma from a Differential Geometric Viewpoint.DDC classification:

515.9 23

LOC classification:

QA331 .K56 2010eb

Online resources:

Click here to access online

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.

Summary: The subject matter in this volume is Schwarz's lemma which has become a crucial theme in many branches of research in mathematics for more than a hundred years to date. This volume of lecture notes focuses on its differential geometric developments by several excellent authors including, but not limited to, L. Ahlfors, S.S. Chern, Y.C. Lu, S.T. Yau and H.L. Royden. This volume can be approached by a reader who has basic knowledge on complex analysis and Riemannian geometry. It contains major historic differential geometric generalizations on Schwarz's lemma and provides the necessary informati.

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Item type	Home library	Collection	Call number	Materials specified	Status	Date due	Barcode
Electronic-Books	OPJGU Sonepat- Campus	E-Books EBSCO			Available

Includes bibliographical references (pages 77-79) and index.

Print version record.

The subject matter in this volume is Schwarz's lemma which has become a crucial theme in many branches of research in mathematics for more than a hundred years to date. This volume of lecture notes focuses on its differential geometric developments by several excellent authors including, but not limited to, L. Ahlfors, S.S. Chern, Y.C. Lu, S.T. Yau and H.L. Royden. This volume can be approached by a reader who has basic knowledge on complex analysis and Riemannian geometry. It contains major historic differential geometric generalizations on Schwarz's lemma and provides the necessary informati.

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