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Gromovwitten Theory Of Spin Curves And Orbifolds Ams Special Session On Gromovwitten Theory Of Spin Curves And Orbifolds May 34 2003 San Franci Kimura Vaintrob Jarvis Ed

  • SKU: BELL-4764682
Gromovwitten Theory Of Spin Curves And Orbifolds Ams Special Session On Gromovwitten Theory Of Spin Curves And Orbifolds May 34 2003 San Franci Kimura Vaintrob Jarvis Ed
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Gromovwitten Theory Of Spin Curves And Orbifolds Ams Special Session On Gromovwitten Theory Of Spin Curves And Orbifolds May 34 2003 San Franci Kimura Vaintrob Jarvis Ed instant download after payment.

Publisher: American Mathematical Society
File Extension: DJVU
File size: 1.78 MB
Pages: 202
Author: Kimura & Vaintrob Jarvis (ed.)
ISBN: 9780821835340, 9781019979730, 9781120006370, 9785119849054, 9788719873436, 0821835343, 1019979739, 1120006376, 5119849059
Language: English
Year: 2006

Product desciption

Gromovwitten Theory Of Spin Curves And Orbifolds Ams Special Session On Gromovwitten Theory Of Spin Curves And Orbifolds May 34 2003 San Franci Kimura Vaintrob Jarvis Ed by Kimura & Vaintrob Jarvis (ed.) 9780821835340, 9781019979730, 9781120006370, 9785119849054, 9788719873436, 0821835343, 1019979739, 1120006376, 5119849059 instant download after payment.

This volume is a collection of articles on orbifolds, algebraic curves with higher spin structures, and related invariants of Gromov-Witten type. Orbifold Gromov-Witten theory generalizes quantum cohomology for orbifolds, whereas spin cohomological field theory is based on the moduli spaces of higher spin curves and is related by Witten's conjecture to the Gelfand-Dickey integrable hierarchies. A common feature of these two very different looking theories is the central role played by orbicurves in both of them. Insights in one theory can often yield insights into the other. This book brings together for the first time papers related to both sides of this interaction. The articles in the collection cover diverse topics, such as geometry and topology of orbifolds, cohomological field theories, orbifold Gromov-Witten theory, $G$-Frobenius algebra and singularities, Frobenius manifolds and Givental's quantization formalism, moduli of higher spin curves and spin cohomological field theory

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