The Theory and Practice of Conformal Geometry
(eBook)

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Published
Dover Publications, 2016.
Status
Available Online

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Format
eBook
Language
English
ISBN
9780486810324

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Citations

APA Citation, 7th Edition (style guide)

Steven G. Krantz., & Steven G. Krantz|AUTHOR. (2016). The Theory and Practice of Conformal Geometry . Dover Publications.

Chicago / Turabian - Author Date Citation, 17th Edition (style guide)

Steven G. Krantz and Steven G. Krantz|AUTHOR. 2016. The Theory and Practice of Conformal Geometry. Dover Publications.

Chicago / Turabian - Humanities (Notes and Bibliography) Citation, 17th Edition (style guide)

Steven G. Krantz and Steven G. Krantz|AUTHOR. The Theory and Practice of Conformal Geometry Dover Publications, 2016.

MLA Citation, 9th Edition (style guide)

Steven G. Krantz, and Steven G. Krantz|AUTHOR. The Theory and Practice of Conformal Geometry Dover Publications, 2016.

Note! Citations contain only title, author, edition, publisher, and year published. Citations should be used as a guideline and should be double checked for accuracy. Citation formats are based on standards as of August 2021.

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Grouped Work ID138aec81-0987-56c8-a6f7-56e5e8ff1120-eng
Full titletheory and practice of conformal geometry
Authorkrantz steven g
Grouping Categorybook
Last Update2023-12-01 18:07:10PM
Last Indexed2024-04-24 02:24:38AM

Book Cover Information

Image Sourcehoopla
First LoadedNov 6, 2023
Last UsedJan 12, 2024

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    [synopsis] => In this original text, prolific mathematics author Steven G. Krantz addresses conformal geometry, a subject that has occupied him for four decades and for which he helped to develop some of the modern theory. This book takes readers with a basic grounding in complex variable theory to the forefront of some of the current approaches to the topic. "Along the way," the author notes in his Preface, "the reader will be exposed to some beautiful function theory and also some of the rudiments of geometry and analysis that make this subject so vibrant and lively." More up-to-date and accessible to advanced undergraduates than most of the other books available in this specific field, the treatment discusses the history of this active and popular branch of mathematics as well as recent developments. Topics include the Riemann mapping theorem, invariant metrics, normal families, automorphism groups, the Schwarz lemma, harmonic measure, extremal length, analytic capacity, and invariant geometry. A helpful Bibliography and Index complete the text.
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