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Currently displaying 1 – 4 of 4

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Multiple periodic solutions of some forced hamiltonian systems and the generalized saddle point theorem.

Mohsen Timoumi — 1992

Collectanea Mathematica

Subharmonics of convex non-coercive Hamiltonian systems.

Mohsen Timoumi — 1992

Collectanea Mathematica

Subharmonic solutions of a nonconvex noncoercive hamiltonian system

Najeh Kallel; Mohsen Timoumi — 2004

RAIRO - Operations Research - Recherche Opérationnelle

In this paper we study the existence of subharmonic solutions of the hamiltonian system $J \dot{x} + u^{*} \nabla G (t, u (x)) = e (t)$ where $u$ is a linear map, $G$ is a $C^{1}$ -function and $e$ is a continuous function.

Subharmonic solutions of a nonconvex noncoercive Hamiltonian system

Najeh Kallel; Mohsen Timoumi — 2010

RAIRO - Operations Research

In this paper we study the existence of subharmonic solutions of the Hamiltonian system $J \dot{x} + u^{*} \nabla G (t, u (x)) = e (t)$ where is a linear map, is a -function and is a continuous function.

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