We check that several properties of the Aubry set, first proven for finite-dimensional Lagrangians by Mather and Fathi, continue to hold in the ase of the infinitely many interacting particles of the Vlasov equation.
Bessi, U. (2013). The Aubry set for a version of the Vlasov equation. NODEA-NONLINEAR DIFFERENTIAL EQUATIONS AND APPLICATIONS, 20, 1411-1452 [10.1007/s00030-012-0216-8].
The Aubry set for a version of the Vlasov equation.
BESSI, Ugo
2013-01-01
Abstract
We check that several properties of the Aubry set, first proven for finite-dimensional Lagrangians by Mather and Fathi, continue to hold in the ase of the infinitely many interacting particles of the Vlasov equation.File in questo prodotto:
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