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The Monge-Ampère equation: Hamiltonian and symplectic structures, recursions, and hierarchies
Kersten, P.H.M. and Krasil'shchik, I. and Verbovetsky, A.V. (2004) The Monge-Ampère equation: Hamiltonian and symplectic structures, recursions, and hierarchies. [Report]
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| Abstract: | Using methods of geometry and cohomology developed recently, we study the Monge-Ampère equation, arising as the first nontrivial equation in the associativity equations, or WDVV equations. We describe Hamiltonian and symplectic structures as well as recursion operators for this equation in its orginal form, thus treating the independent variables on an equal footing. Besides this we present nonlocal symmetries and generating functions (cosymmetries). |
| Item Type: | Report |
| Faculty: | Electrical Engineering, Mathematics and Computer Science (EEMCS) |
| Link to this item: | http://purl.utwente.nl/publications/65911 |
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