Convergence of nonequilibrium Langevin dynamics for planar flows
DOI10.1007/S10955-023-03109-3zbMath1520.82032arXiv2208.14358OpenAlexW4367041969MaRDI QIDQ6044883
Abdel Kader A. Geraldo, Matthew Dobson
Publication date: 23 May 2023
Published in: Journal of Statistical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2208.14358
Smoothness and regularity of solutions to PDEs (35B65) Brownian motion (60J65) Diffusion processes (60J60) Stochastic methods (Fokker-Planck, Langevin, etc.) applied to problems in time-dependent statistical mechanics (82C31) Existence problems for PDEs: global existence, local existence, non-existence (35A01) Statistical mechanics of liquids (82D15) Uniqueness problems for PDEs: global uniqueness, local uniqueness, non-uniqueness (35A02) Fokker-Planck equations (35Q84)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Nonlinear shear and elongational rheology of model polymer melts by non-equilibrium molecular dynamics
- Markov chains for exploring posterior distributions. (With discussion)
- Long-time behaviour of degenerate diffusions: UFG-type SDEs and time-inhomogeneous hypoelliptic processes
- Simple periodic boundary conditions for molecular simulation of uniaxial flow
- Langevin dynamics with space-time periodic nonequilibrium forcing
- Ergodicity for SDEs and approximations: locally Lipschitz vector fields and degenerate noise.
- The computation of averages from equilibrium and nonequilibrium Langevin molecular dynamics
- Yet Another Look at Harris’ Ergodic Theorem for Markov Chains
- Stability of Markovian processes III: Foster–Lyapunov criteria for continuous-time processes
- Nonequilibrium Molecular Dynamics
- Extensional motions of spatially periodic lattices
- Markov Chains and Stochastic Stability
- Ergodic Properties of Markov Processes
- Theoretical and numerical comparison of some sampling methods for molecular dynamics
- Partial differential equations and stochastic methods in molecular dynamics
This page was built for publication: Convergence of nonequilibrium Langevin dynamics for planar flows
