International audienceStarting from Hamilton's Principle, the current paper discusses how we can derive the Euler-Maupertuis Principle of Least Action in the context of non-smooth dynamics. This variational principle allows us to directly obtain the space curve $y(x)$ of a point-mass in a potential field $V (x, y)$ without referring to the temporal dynamics. This paper generalises the Euler-Maupertuis Principle of Least Action to systems with impact by formulating the principle as a variational inequality
In this paper, we develop a hybrid variational integrator based on the Jacobi-Maupertuis Principle o...
In this paper, we show that the difficulties of interpretation of the principle of least action conc...
Low's well-known action principle for the Maxwell–Vlasov equations of ideal plasma dynamics was orig...
A new statement of Maupertuis principle of extremal action is contributed on the basis of a constrai...
International audienceDerivations and formulations are given of the variational principles of analyt...
14 pagesThe least action principle, through its variational formulation, possesses a finalist aspect...
14 pagesThe least action principle, through its variational formulation, possesses a finalist aspect...
International audienceThe classical form of Hamilton's principle holds for conservative systems with...
The classical form of Hamilton's principle holds for conservative systems with perfect bilateral con...
A new statement of Maupertuis principle of extremal action is contributed on the basis of a constrai...
A new statement of Maupertuis principle of extremal action is contributed on the basis of a constrai...
A new statement of Maupertuis principle of extremal action is contributed on the basis of a constrai...
A new statement of Maupertuis principle of extremal action is contributed on the basis of a constrai...
Abstract. The least action principle, through its variational formulation, possesses a final-ist asp...
In this article we study a variational formulation, proposed by V. I. Arnold and by Y. Brenier, for ...
In this paper, we develop a hybrid variational integrator based on the Jacobi-Maupertuis Principle o...
In this paper, we show that the difficulties of interpretation of the principle of least action conc...
Low's well-known action principle for the Maxwell–Vlasov equations of ideal plasma dynamics was orig...
A new statement of Maupertuis principle of extremal action is contributed on the basis of a constrai...
International audienceDerivations and formulations are given of the variational principles of analyt...
14 pagesThe least action principle, through its variational formulation, possesses a finalist aspect...
14 pagesThe least action principle, through its variational formulation, possesses a finalist aspect...
International audienceThe classical form of Hamilton's principle holds for conservative systems with...
The classical form of Hamilton's principle holds for conservative systems with perfect bilateral con...
A new statement of Maupertuis principle of extremal action is contributed on the basis of a constrai...
A new statement of Maupertuis principle of extremal action is contributed on the basis of a constrai...
A new statement of Maupertuis principle of extremal action is contributed on the basis of a constrai...
A new statement of Maupertuis principle of extremal action is contributed on the basis of a constrai...
Abstract. The least action principle, through its variational formulation, possesses a final-ist asp...
In this article we study a variational formulation, proposed by V. I. Arnold and by Y. Brenier, for ...
In this paper, we develop a hybrid variational integrator based on the Jacobi-Maupertuis Principle o...
In this paper, we show that the difficulties of interpretation of the principle of least action conc...
Low's well-known action principle for the Maxwell–Vlasov equations of ideal plasma dynamics was orig...