In the language of tensor analysis on differentaible manifolds we present a reduction method of integrability structures, and apply it to recover some well-known hierarchies of integrable nonlinear evolution equations. The main object dealt with in the paper is the Poisson-Nijenhuis manifold, both in global and in local form: both formulations turn out to be useful, either for theoretical developments or for the applications.

Reduction techniques for infinite dimensional Hamiltonian systems: some ideas and applications

MOROSI, CARLO;
1985-01-01

Abstract

In the language of tensor analysis on differentaible manifolds we present a reduction method of integrability structures, and apply it to recover some well-known hierarchies of integrable nonlinear evolution equations. The main object dealt with in the paper is the Poisson-Nijenhuis manifold, both in global and in local form: both formulations turn out to be useful, either for theoretical developments or for the applications.
1985
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11311/560980
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