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From Quantum Cohomology to Integrable Systems

Martin A. Guest (Tokyo Metropolitan University)

$224

Hardback

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English
Oxford University Press
01 December 2007
Quantum cohomology has its origins in symplectic geometry and algebraic geometry, but is deeply related to differential equations and integrable systems.

This text explains what is behind the extraordinary success of quantum cohomology, leading to its connections with many existing areas of mathematics as well as its appearance in new areas such as mirror symmetry. Certain kinds of differential equations (or D-modules) provide the key links between quantum cohomology and traditional mathematics; these links are the main focus of the book, and quantum cohomology and other integrable PDEs such as the KdV equation and the harmonic map equation are discussed within this unified framework. Aimed at graduate students in mathematics who want to learn about quantum cohomology in a broad context, and theoretical physicists who are interested in the mathematical setting, the text assumes basic familiarity with differential equations and cohomology.
By:  
Imprint:   Oxford University Press
Country of Publication:   United Kingdom
Volume:   15
Dimensions:   Height: 242mm,  Width: 164mm,  Spine: 23mm
Weight:   646g
ISBN:   9780198565994
ISBN 10:   0198565992
Series:   Oxford Graduate Texts in Mathematics
Pages:   322
Publication Date:  
Audience:   College/higher education ,  Further / Higher Education
Format:   Hardback
Publisher's Status:   Active
1: The many faces of cohomology 2: Quantum cohomology 3: Quantum differential equations 4: Linear differential equations in general 5: The quantum D-module 6: Abstract quantum cohomology 7: Integrable systems 8: Solving integrable systems 9: Quantum cohomology as an integrable system 10: Integrable systems and quantum cohomology References

Reviews for From Quantum Cohomology to Integrable Systems

Well-written and reasonably paced, From Quantum Cohomology to Integrable Systems is a good introduction to a rich and fascinating subject that is still in its early stages of evolution. The book is indispensable for mathematicians interested in pursuing these ideas and themes. * Mathematical Association of America * This book is written in the style of lecture notes, which, in the reviewers opinion, is quite nice. It begins with basic materials, followed by separate discussions on the main topics, and eventually puts them all together. This makes the book quite accessible to readers with little or no experience in the subject. * American Mathematical Society *


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