Weak KAM theory for action minimizing random walks

Author:

Soga Kohei

Funder

Japan Society for the Promotion of Science

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Analysis

Reference53 articles.

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2. Aubry, S., Le Daeron, P.Y.: The discrete Frenkel–Kontorova model and its extensions. I. Exact results for the ground-states. Phys. D 8(3), 381–422 (1983)

3. Bernard, P., Buffoni, B.: Weak KAM pairs and Monge–Kantorovich duality. In: Asymptotic Analysis and Singularities-Elliptic and Parabolic PDEs and Related Problems. Advanced Studies in Pure Mathematics, pp. 397–420, 47-2, Math. Soc. Japan, Tokyo (2007)

4. Bessi, U.: Aubry–Mather theory and Hamilton–Jacobi equations. Commun. Math. Phys. 235, 495–511 (2003)

5. Bessi, U.: Viscous Aubry–Mather theory and the Vlasov equation. Discrete Contin. Dyn. Syst. 34(2), 379–420 (2014)

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1. Towards weak KAM theory at relative equilibrium;Journal of Differential Equations;2024-05

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