Effective Hamiltonians and Averaging for Hamiltonian Dynamics I
By Lawrence C. Evans, Diogo A. Gomes. 2001
132 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Numerical Analysis, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/dcfaf1dc54b67d9dd67e199e04ac617da9e245e8
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- S. Armstrong
- Panagiotis E. Souganidis
- Pierre-Louis Lions
- Martino Bardi
- Diogo A. Gomes
- João Saúde
- Russell W. Schwab
- Bruno Ziliotto
In Numerical Analysis
- Panagiotis E. Souganidis
- Martino Bardi
- Pierre-Louis Lions
- S. Armstrong
- Diogo A. Gomes
- Konstantinos Spiliopoulos
- Guy Barles
- Henri Berestycki
In Statistical and Nonlinear Physics
- Panagiotis E. Souganidis
- S. Armstrong
- Pierre-Louis Lions
- Diogo A. Gomes
- João Saúde
- Russell W. Schwab
- Björn Engquist
- Luis Caffarelli
Citations in the corpus
- Correctors for the homogenization of Hamilton‐Jacobi equations in the stationary ergodic setting (2003, background): “For an extensive discussion of the Mather theory and its relationship with viscosity solutions for periodic Hamiltonians, we refer the reader to [16, 17, 19, 29].”
- Mean Field Games Models—A Brief Survey (2013, background): “Furthermore, at least formally (see, for instance, [32] or [16] for more precise statements) if one takes a probability measure solving, in the weak sense, div θD p H(x,Du) = 0 , then the measure μ given by is a minimal measure for (44).”
- Singular Perturbations of Nonlinear Degenerate Parabolic PDEs: a General Convergence Result (2003, background): “Other contributions are [10, 28, 1, 38, 36, 2, 23, 24]; see also the references therein.”
- Stochastic Homogenization of Level-Set Convex Hamilton–Jacobi Equations (2012, methodology): “[13] L. C. Evans and D. Gomes.”