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Riemann surfaces of infinite genus / Joel Feldman, Horst Knörrer, Eugene Trubowitz.

Math/Physics/Astronomy Library QA333 .F45 2003
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Format:
Book
Author/Creator:
Feldman, Joel S., 1949-
Contributor:
Knörrer, Horst.
Trubowitz, Eugene.
Series:
CRM monograph series 1065-8599 ; v. 20.
CRM monograph series, 1065-8599 ; v. 20
Language:
English
Subjects (All):
Riemann surfaces.
Physical Description:
vii, 296 pages : illustrations ; 27 cm.
Place of Publication:
Providence, R.I. : American Mathematical Society, [2003]
Contents:
Chapter 1. L[superscript 2]-Cohomology, Exhaustions with Finite Charge and Theta Series 1
1. Square Integrable One Forms 3
2. Exhaustion Functions with Finite Charge 16
3. Parabolic Surfaces 25
4. Theta Functions 42
Chapter 2. The Torelli Theorem 63
5. Geometric Hypotheses 66
6. Pointwise Bounds on Differential Forms 79
7. Zeroes of the Theta Function 110
8. Riemann's Vanishing Theorem 124
9. The Geometry of the Theta Divisor 134
10. Hyperelliptic Theta Divisors 152
12. Hyperelliptic Surfaces 172
13. Heat Curves: Basic Properties 180
14. Heat Curves: Asymptotics 194
15. Heat Curves: Verification of the Geometric Hypotheses 216
16. Fermi Curves: Basic Properties 221
17. Fermi Curves: Asymptotics 223
18. Fermi Curves: Verification of the Geometric Hypotheses 240
B. A Quantitative Morse Lemma 245
Chapter 4. The Kadomcev-Petviashvilli Equation 249
19. The Formula for the Solution 250
20. Approximations 254
21. Real Periodic Potentials 277.
Notes:
Includes bibliographical references (pages 295-296).
ISBN:
082183357X
OCLC:
51817326

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