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Integrable Systems and Algebraic Geometry

Integrable Systems and Algebraic Geometry

Integrable Systems and Algebraic Geometry Paperback - 2020

by Ron Donagi (Editor); Tony Shaska (Editor)

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Paperback. New. New Book; Fast Shipping from UK; Not signed; Not First Edition; Created as a celebration of mathematical pioneer Emma Previato, this comprehensive second volume highlights the connections between her main fields of research, namely algebraic geometry and integrable systems. Written by leaders in the
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Details

  • Title Integrable Systems and Algebraic Geometry
  • Author Ron Donagi (Editor); Tony Shaska (Editor)
  • Binding Paperback
  • Condition New
  • Pages 536
  • Volumes 1
  • Language ENG
  • Publisher Cambridge University Press
  • Publication date 2020-03-02
  • Features Bibliography
  • Bookseller's Inventory # ria9781108715775_inp
  • ISBN 9781108715775 / 110871577X
  • Weight 1.6 lbs (0.73 kg)
  • Dimensions 8.9 x 6.5 x 1 in (22.61 x 16.51 x 2.54 cm)
  • Category Mathematics
  • Library of Congress subjects Geometry, Algebraic, Differentiable dynamical systems
  • Library of Congress Catalogue Number 2019035060
  • Dewey Decimal Code 515.39
  • Quantity available 824

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Reader reviews for Integrable Systems and Algebraic Geometry

From the publisher

Created as a celebration of mathematical pioneer Emma Previato, this comprehensive book highlights the connections between algebraic geometry and integrable systems, differential equations, mathematical physics, and many other areas. The authors, many of whom have been at the forefront of research into these topics for the last decades, have all been influenced by Previato's research, as her collaborators, students, or colleagues. The diverse articles in the book demonstrate the wide scope of Previato's work and the inclusion of several survey and introductory articles makes the text accessible to graduate students and non-experts, as well as researchers. The articles in this second volume discuss areas related to algebraic geometry, emphasizing the connections of this central subject to integrable systems, arithmetic geometry, Riemann surfaces, coding theory and lattice theory.
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