Pages that link to "Item:Q895748"
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The following pages link to A hypocoercivity related ergodicity method for singularly distorted non-symmetric diffusions (Q895748):
Displaying 18 items.
- Non-equilibrium steady states for networks of oscillators (Q1663876) (← links)
- Well-posedness and long time behavior of singular Langevin stochastic differential equations (Q1986006) (← links)
- Gamma calculus beyond Villani and explicit convergence estimates for Langevin dynamics with singular potentials (Q2036641) (← links)
- Nonwoven production processes (Q2086307) (← links)
- Overdamped limit of generalized stochastic Hamiltonian systems for singular interaction potentials (Q2188079) (← links)
- Hypocoercivity of piecewise deterministic Markov process-Monte Carlo (Q2240892) (← links)
- Quasi-stationary distribution for Hamiltonian dynamics with singular potentials (Q2689433) (← links)
- On the collapse of trial solutions for a damped-driven nonlinear Schrödinger equation (Q4685396) (← links)
- Weighted L <sup>2</sup>-contractivity of Langevin dynamics with singular potentials (Q5019964) (← links)
- The generalized Langevin equation with power-law memory in a nonlinear potential well (Q5022681) (← links)
- Geometric ergodicity of Langevin dynamics with Coulomb interactions (Q5207514) (← links)
- Asymptotic analysis for the generalized Langevin equation with singular potentials (Q6566137) (← links)
- Hypocoercivity for non-linear infinite-dimensional degenerate stochastic differential equations (Q6571440) (← links)
- Weak error expansion of a numerical scheme with rejection for singular Langevin process (Q6593973) (← links)
- Variational methods for the kinetic Fokker-Planck equation (Q6596280) (← links)
- Entropy estimate for degenerate SDEs with applications to nonlinear kinetic Fokker-Planck equations (Q6598459) (← links)
- Singular degenerate SDEs: well-posedness and exponential ergodicity (Q6635654) (← links)
- Functional inequalities for a family of infinite-dimensional diffusions with degenerate noise (Q6671358) (← links)