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Riemann Surfaces Of Infinite Genus Horst Knorrer And Eugene Trubowitz Joel Feldman

  • SKU: BELL-921384
Riemann Surfaces Of Infinite Genus Horst Knorrer And Eugene Trubowitz Joel Feldman
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Riemann Surfaces Of Infinite Genus Horst Knorrer And Eugene Trubowitz Joel Feldman instant download after payment.

Publisher: American Mathematical Society, Centre de Recherches Mathematiques
File Extension: PDF
File size: 1.73 MB
Pages: 387
Author: Horst Knorrer, and Eugene Trubowitz Joel Feldman
ISBN: 9780821833575, 082183357X
Language: English
Year: 2003

Product desciption

Riemann Surfaces Of Infinite Genus Horst Knorrer And Eugene Trubowitz Joel Feldman by Horst Knorrer, And Eugene Trubowitz Joel Feldman 9780821833575, 082183357X instant download after payment.

As part of a series from the U. of Montreal promoting research in pure and applied mathematics, this volume constructs Riemann surfaces of infinite genus geometrically by pasting together plane domains and handles. In order to find a meaningful generalization of the classical theory of Riemann surfaces in the case of infinite genus, restrictions are imposed in terms of sizes and locations of handles, and in terms of gluing maps. The approach reveals information relevant to the classical theory of Riemann surfaces, the Torelli theorem, and the Kadomcev-Petviashvilli equations. The authors detail several important examples, including hyperelliptic surfaces of infinite genus, heat surfaces, and Fermi surfaces.

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