The Geometry of Complex Domains: Progress in Mathematics, cartea 291
Autor Robert E. Greene, Kang-Tae Kim, Steven G. Krantzen Limba Engleză Hardback – 30 mai 2011
The Geometry of Complex Domains can serve as a “coming of age” book for a graduate student who has completed at least one semester or more of complex analysis, and will be most welcomed by analysts and geometers engaged in current research.
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Specificații
ISBN-13: 9780817641399
ISBN-10: 0817641394
Pagini: 303
Ilustrații: XIV, 303 p. 14 illus.
Dimensiuni: 155 x 235 x 25 mm
Greutate: 0.64 kg
Ediția:2011
Editura: Birkhäuser Boston
Colecția Birkhäuser
Seria Progress in Mathematics
Locul publicării:Boston, MA, United States
ISBN-10: 0817641394
Pagini: 303
Ilustrații: XIV, 303 p. 14 illus.
Dimensiuni: 155 x 235 x 25 mm
Greutate: 0.64 kg
Ediția:2011
Editura: Birkhäuser Boston
Colecția Birkhäuser
Seria Progress in Mathematics
Locul publicării:Boston, MA, United States
Public țintă
GraduateCuprins
Preface.- 1 Preliminaries.- 2 Riemann Surfaces and Covering Spaces.- 3 The Bergman Kernel and Metric.- 4 Applications of Bergman Geometry.- 5 Lie Groups Realized as Automorphism Groups.- 6 The Significance of Large Isotropy Groups.- 7 Some Other Invariant Metrics.- 8 Automorphism Groups and Classification of Reinhardt Domains.- 9 The Scaling Method, I.- 10 The Scaling Method, II.- 11 Afterword.- Bibliography.- Index.
Recenzii
From the reviews:
“The book under review gives an excellent presentation of modern problems related to various characterizations of the holomorphic geometry of domains in Cn and complex manifolds. … The book may be strongly recommended for researchers and Ph.D. students working in complex analysis.” (Marek Jarnicki, Mathematical Reviews, Issue 2012 c)
“The book under review gives an excellent presentation of modern problems related to various characterizations of the holomorphic geometry of domains in Cn and complex manifolds. … The book may be strongly recommended for researchers and Ph.D. students working in complex analysis.” (Marek Jarnicki, Mathematical Reviews, Issue 2012 c)
Notă biografică
Steven G. Krantz received the B.A. degree from the University of California at Santa Cruz and the Ph.D. from Princeton University. He has taught at UCLA, Princeton, Penn State, and Washington University, where he has most recently served as Chair of the Mathematics Department.
Krantz has directed 18 Ph.D. Students and 9 Masters students, and is winner of the Chauvenet Prize and the Beckenbach Book Award. He edits six journals and is Editor-in-Chief of three.
A prolific scholar, Krantz has published more than 55 books and more than 160 academic papers.
Krantz has directed 18 Ph.D. Students and 9 Masters students, and is winner of the Chauvenet Prize and the Beckenbach Book Award. He edits six journals and is Editor-in-Chief of three.
A prolific scholar, Krantz has published more than 55 books and more than 160 academic papers.
Textul de pe ultima copertă
The geometry of complex domains is a subject with roots extending back more than a century, to the uniformization theorem of Poincaré and Koebe and the resulting proof of existence of canonical metrics for hyperbolic Riemann surfaces. In modern times, developments in several complex variables by Bergman, Hörmander, Andreotti-Vesentini, Kohn, Fefferman, and others have opened up new possibilities for the unification of complex function theory and complex geometry. In particular, geometry can be used to study biholomorphic mappings in remarkable ways. This book presents a complete picture of these developments.
Beginning with the one-variable case—background information which cannot be found elsewhere in one place—the book presents a complete picture of the symmetries of domains from the point of view of holomorphic mappings. It describes all the relevant techniques, from differential geometry to Lie groups to partial differential equations to harmonic analysis. Specific concepts addressed include:
Written by three leading experts in the field, The Geometry of Complex Domains is the first book to provide systematic treatment of recent developments in the subject of the geometry of complex domains and automorphism groups of domains. A unique and definitive work in this subject area, it will be a valuable resource for graduate students and a useful reference for researchers inthe field.
Beginning with the one-variable case—background information which cannot be found elsewhere in one place—the book presents a complete picture of the symmetries of domains from the point of view of holomorphic mappings. It describes all the relevant techniques, from differential geometry to Lie groups to partial differential equations to harmonic analysis. Specific concepts addressed include:
- covering spaces and uniformization;
- Bergman geometry;
- automorphism groups;
- invariant metrics;
- the scaling method.
Written by three leading experts in the field, The Geometry of Complex Domains is the first book to provide systematic treatment of recent developments in the subject of the geometry of complex domains and automorphism groups of domains. A unique and definitive work in this subject area, it will be a valuable resource for graduate students and a useful reference for researchers inthe field.
Caracteristici
Unique, authoritative text on a dynamic and active subject area written by three founders of the field Comprehensive treatment of the topic, with abundant examples and references Both accessible to beginners and meaningful for experienced researchers in the field Useful as a textbook in graduate courses on complex analysis Includes supplementary material: sn.pub/extras