Quantitative hydrodynamic limits of the Langevin dynamics for gradient interface models
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Publication:2162440
DOI10.5802/slsedp.146OpenAlexW4281398243MaRDI QIDQ2162440
Publication date: 5 August 2022
Published in: Séminaire Laurent Schwartz. EDP et Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.5802/slsedp.146
Nonlinear elliptic equations (35J60) Stochastic methods (Fokker-Planck, Langevin, etc.) applied to problems in time-dependent statistical mechanics (82C31) Stochastic mechanics (including stochastic electrodynamics) (81P20) Ginzburg-Landau equations (35Q56)
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Cites Work
- Mesoscopic higher regularity and subadditivity in elliptic homogenization
- Decay of covariances, uniqueness of ergodic component and scaling limit for a class of \(\nabla\phi\) systems with non-convex potential
- An optimal variance estimate in stochastic homogenization of discrete elliptic equations
- Scaling limit for a class of gradient fields with nonconvex potentials
- Fluctuations for the Ginzburg-Landau \(\nabla \phi\) interface model on a bounded domain
- Strict convexity of the free energy for a class of non-convex gradient models
- A regularity theory for random elliptic operators
- Grad \(\phi\) perturbations of massless Gaussian fields
- Localization and delocalization of random interfaces
- Nonlinear stochastic homogenization
- Nonlinear diffusion limit for a system with nearest neighbor interactions
- The Brunn-Minkowski inequality in Gauss space
- On extensions of the Brunn-Minkowski and Prekopa-Leindler theorems, including inequalities for log concave functions, and with an application to the diffusion equation
- Motion by mean curvature from the Ginzburg-Landau \(\nabla\phi\) interface model
- Hydrodynamic limit for the Ginzburg-Landau \(\nabla\varphi\) interface model with boundary conditions
- Large deviations and concentration properties for \(\nabla_\varphi \) interface models
- Quantitative results on the corrector equation in stochastic homogenization
- Hydrodynamic limit for the Ginzburg-Landau \(\nabla \phi\) interface model with non-convex potential
- Averaging of symmetric diffusion in random medium
- Equilibrium fluctuations for \(\nabla\varphi\) interface model
- Optimal homogenization rates in stochastic homogenization of nonlinear uniformly elliptic equations and systems
- Scaling limits and stochastic homogenization for some nonlinear parabolic equations
- Quantitative hydrodynamic limits of the Langevin dynamics for gradient interface models
- Higher-order linearization and regularity in nonlinear homogenization
- Quantification of ergodicity in stochastic homogenization: optimal bounds via spectral gap on Glauber dynamics
- The additive structure of elliptic homogenization
- On homogenization and scaling limit of some gradient perturbations of a massless free field
- An optimal error estimate in stochastic homogenization of discrete elliptic equations
- On estimating the derivatives of symmetric diffusions in stationary random environment, with applications to \(\nabla\varphi\) interface model
- Phase coexistence of gradient Gibbs states
- Quantitative
- Compactness methods in the theory of homogenization
- Lp bounds on singular integrals in homogenization
- Homogenization, Linearization, and <scp>Large‐Scale</scp> Regularity for Nonlinear Elliptic Equations
- Quantitative Stochastic Homogenization and Large-Scale Regularity
- Bounds for the fundamental solution of a parabolic equation
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