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| fixed length control field |
02210 a2200241 4500 |
| 005 - DATE AND TIME OF LATEST TRANSACTION |
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| control field |
20240923110049.0 |
| 008 - FIXED-LENGTH DATA ELEMENTS--GENERAL INFORMATION |
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| fixed length control field |
240923b ||||| |||| 00| 0 eng d |
| 020 ## - INTERNATIONAL STANDARD BOOK NUMBER |
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| ISBN |
9783031371486 |
| 041 ## - LANGUAGE CODE |
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| Language code of text/sound track or separate title |
eng |
| 082 ## - DEWEY DECIMAL CLASSIFICATION NUMBER |
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| Classification number |
515.98 PIN/G |
| 100 ## - MAIN ENTRY--AUTHOR NAME |
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| Personal name |
Pinchuk, Sergey |
| 100 ## - MAIN ENTRY--AUTHOR NAME |
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| Personal name |
Shafikov, Rasul |
| 100 ## - MAIN ENTRY--AUTHOR NAME |
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| Personal name |
Sukhov, Alexandre |
| 245 ## - TITLE STATEMENT |
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| Title |
Geometry of holomorphic mappings |
| 260 ## - PUBLICATION, DISTRIBUTION, ETC. (IMPRINT) |
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| Name of publisher |
(Springer) -- |
| Year of publication |
2023 |
| Place of publication |
united States of America -- |
| 300 ## - PHYSICAL DESCRIPTION |
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| Number of Pages |
xi, 213p. |
| 500 ## - GENERAL NOTE |
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| General note |
Chapter. 1. Preliminaries<br/><br/>Chapter. 2. Why boundary regularity?<br/><br/>Chapter. 3. Continuous extension of holomorphic mappings<br/><br/>Chapter. 4. Boundary smoothness of holomorphic mappings<br/><br/>Chapter. 5. Proper holomorphic mappings<br/><br/>Chapter. 6. Uniformization of domains with large automorphism groups<br/><br/>Chapter. 7. Local equivalence of real analytic hypersurfaces<br/><br/>Chapter. 8. Geometry of real hypersurfaces: analytic continuation<br/><br/>Chapter. 9. Segre varieties<br/><br/>Chapter. 10. Holomorphic correspondences<br/><br/>Chapter. 11. Extension of proper holomorphic mappings<br/><br/>Chapter. 12. Extension in C2<br/><br/>Appendix<br/><br/>Bibliography<br/><br/>Index<br/> |
| 520 ## - SUMMARY, ETC. |
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| Summary, etc |
<br/>This monograph explores the problem of boundary regularity and analytic continuation of holomorphic mappings between domains in complex Euclidean spaces. Many important methods and techniques in several complex variables have been developed in connection with these questions, and the goal of this book is to introduce the reader to some of these approaches and to demonstrate how they can be used in the context of boundary properties of holomorphic maps. The authors present substantial results concerning holomorphic mappings in several complex variables with improved and often simplified proofs. Emphasis is placed on geometric methods, including the Kobayashi metric, the Scaling method, Segre varieties, and the Reflection principle. Geometry of Holomorphic Mappings will provide a valuable resource for PhD students in complex analysis and complex geometry; it will also be of interest to researchers in these areas as a reference. |
| 650 ## - SUBJECT ADDED ENTRY--TOPICAL TERM |
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| Topical Term |
Mathematics |
| 650 ## - SUBJECT ADDED ENTRY--TOPICAL TERM |
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| Topical Term |
Analysis |
| 650 ## - SUBJECT ADDED ENTRY--TOPICAL TERM |
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| Topical Term |
Holomorphic mappings |
| 942 ## - ADDED ENTRY ELEMENTS (KOHA) |
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| Koha item type |
Book |
