\(L^{p}\)-Wasserstein distance for stochastic differential equations driven by Lévy processes

From MaRDI portal
Publication:282551

DOI10.3150/15-BEJ705zbMath1348.60087arXiv1603.05484OpenAlexW2298218077MaRDI QIDQ282551

Jian Wang

Publication date: 12 May 2016

Published in: Bernoulli (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1603.05484



Related Items

Quantitative contraction rates for Markov chains on general state spaces, Strict Kantorovich contractions for Markov chains and Euler schemes with general noise, Regularity of semigroups for SDEs driven by Lévy noises with one-sided Lipschitz continuous drift, Coupling and exponential ergodicity for stochastic differential equations driven by Lévy processes, Subexponential upper and lower bounds in Wasserstein distance for Markov processes, Ergodicity of supercritical SDEs driven by \(\alpha \)-stable processes and heavy-tailed sampling, Approximation of the invariant measure of stable SDEs by an Euler-Maruyama scheme, Wasserstein contraction and Poincaré inequalities for elliptic diffusions with high diffusivity, A note on existence of global solutions and invariant measures for jump SDEs with locally one-sided Lipschitz drift, Evolution of the Wasserstein distance between the marginals of two Markov processes, On sub-geometric ergodicity of diffusion processes, Unnamed Item, Quantitative Harris-type theorems for diffusions and McKean–Vlasov processes, Refined basic couplings and Wasserstein-type distances for SDEs with Lévy noises, Exponential ergodicity for general continuous-state nonlinear branching processes, A unified approach to coupling SDEs driven by Lévy noise and some applications, Transportation inequalities for non-globally dissipative SDEs with jumps via Malliavin calculus and coupling, Gradient estimates and ergodicity for SDEs driven by multiplicative Lévy noises via coupling, Exponential ergodicity for SDEs and McKean-Vlasov processes with Lévy noise



Cites Work