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- W184967941 abstract "The structure properties of integral submanifold imbedding mapping for a class of algebraically Liouville integrable Hamiltonian systems on cotangent phase spaces are studied in relation with Picard -Fuchs type equations. It is shown that these equations can be constructed by making use of a given a priori set of invo- lutive invariants and proved that their solutions in the Hamilton-Jacobi separable variable case give rise to the integral submanifold imbedding mapping, which is known to be a main ingredient for Liouville-Arnold integrability by quadratures of the Hamiltonian system under consideration." @default.
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- W184967941 date "2001-01-01" @default.
- W184967941 modified "2023-09-24" @default.
- W184967941 title "On Picard-Fuchs Type Equations Related to Integrable Hamiltonian Systems ∗" @default.
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