The geometry of dual isomonodromic deformations

The JMMS equations are studied using the geometry of the spectral curve of a pair of dual systems. It is shown that the equations can be represented as time-independent Hamiltonian flows on a Jacobian bundle. © 2004 Elsevier B.V. All rights reserved.

Bibliographic Details
Main Authors: Sanguinetti, G, Woodhouse, N
Format: Journal article
Language:English
Published: 2004
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author Sanguinetti, G
Woodhouse, N
author_facet Sanguinetti, G
Woodhouse, N
author_sort Sanguinetti, G
collection OXFORD
description The JMMS equations are studied using the geometry of the spectral curve of a pair of dual systems. It is shown that the equations can be represented as time-independent Hamiltonian flows on a Jacobian bundle. © 2004 Elsevier B.V. All rights reserved.
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spelling oxford-uuid:71063e5d-e0e5-4c86-aceb-49c049d2faa12022-03-26T19:41:00ZThe geometry of dual isomonodromic deformationsJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:71063e5d-e0e5-4c86-aceb-49c049d2faa1EnglishSymplectic Elements at Oxford2004Sanguinetti, GWoodhouse, NThe JMMS equations are studied using the geometry of the spectral curve of a pair of dual systems. It is shown that the equations can be represented as time-independent Hamiltonian flows on a Jacobian bundle. © 2004 Elsevier B.V. All rights reserved.
spellingShingle Sanguinetti, G
Woodhouse, N
The geometry of dual isomonodromic deformations
title The geometry of dual isomonodromic deformations
title_full The geometry of dual isomonodromic deformations
title_fullStr The geometry of dual isomonodromic deformations
title_full_unstemmed The geometry of dual isomonodromic deformations
title_short The geometry of dual isomonodromic deformations
title_sort geometry of dual isomonodromic deformations
work_keys_str_mv AT sanguinettig thegeometryofdualisomonodromicdeformations
AT woodhousen thegeometryofdualisomonodromicdeformations
AT sanguinettig geometryofdualisomonodromicdeformations
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