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PERIODIC MONOPOLES AND DIFFERENCE MODULES

PERIODIC MONOPOLES AND DIFFERENCE MODULES

PERIODIC MONOPOLES AND DIFFERENCE MODULES
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PERIODIC MONOPOLES AND DIFFERENCE MODULES Paperback - 2022

by Takuro Mochizuki

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Details

  • Title PERIODIC MONOPOLES AND DIFFERENCE MODULES
  • Author Takuro Mochizuki
  • Binding Paperback
  • Condition New
  • Pages 324
  • Volumes 1
  • Language ENG
  • Publisher Springer
  • Publication date 2022-02-24
  • Illustrated Yes
  • Features Illustrated
  • Bookseller's Inventory # BWP-9783030944995
  • ISBN 9783030944995 / 3030944999
  • Weight 1.06 lbs (0.48 kg)
  • Dimensions 9.21 x 6.14 x 0.72 in (23.39 x 15.60 x 1.83 cm)
  • Category Mathematics
  • Quantity available 500

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Reader reviews for PERIODIC MONOPOLES AND DIFFERENCE MODULES

From the publisher

This book studies a class of monopoles defined by certain mild conditions, called periodic monopoles of generalized Cherkis-Kapustin (GCK) type. It presents a classification of the latter in terms of difference modules with parabolic structure, revealing a kind of Kobayashi-Hitchin correspondence between differential geometric objects and algebraic objects. It also clarifies the asymptotic behaviour of these monopoles around infinity.
The theory of periodic monopoles of GCK type has applications to Yang-Mills theory in differential geometry and to the study of difference modules in dynamical algebraic geometry. A complete account of the theory is given, including major generalizations of results due to Charbonneau, Cherkis, Hurtubise, Kapustin, and others, and a new and original generalization of the nonabelian Hodge correspondence first studied by Corlette, Donaldson, Hitchin and Simpson.
This work will be of interest to graduate students and researchers in differential and algebraic geometry, as well as in mathematical physics.

From the rear cover

This book studies a class of monopoles defined by certain mild conditions, called periodic monopoles of generalized Cherkis-Kapustin (GCK) type. It presents a classification of the latter in terms of difference modules with parabolic structure, revealing a kind of Kobayashi-Hitchin correspondence between differential geometric objects and algebraic objects. It also clarifies the asymptotic behaviour of these monopoles around infinity.
The theory of periodic monopoles of GCK type has applications to Yang-Mills theory in differential geometry and to the study of difference modules in dynamical algebraic geometry. A complete account of the theory is given, including major generalizations of results due to Charbonneau, Cherkis, Hurtubise, Kapustin, and others, and a new and original generalization of the nonabelian Hodge correspondence first studied by Corlette, Donaldson, Hitchin and Simpson.
This work will be of interest to graduatestudents and researchers in differential and algebraic geometry, as well as in mathematical physics.

About the author

Takuro Mochizuki has been awarded the 2022 Breakthrough Prize in Mathematics for advancing the understanding of holonomic D-modules through his research on harmonic bundles and twister D-modules, which he has studied at the "interface of algebraic geometry and differential geometry".
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