arXiv:1310.3927 [math.PR]AbstractReferencesReviewsResources
Harnack inequalities for SDEs driven by cylindrical $α$-stable processes
Published 2013-10-15, updated 2013-11-22Version 2
By using the coupling argument, we establish the Harnack and log-Harnack inequalites for stochastic differential equations with non-Lipschitz drifts and driven by additive anisotropic subordinated Brownian motions (in particular, cylindrical $\alpha$-stable processes). Moreover, the gradient estimate is also derived when the drift is Lipschitz continuous.
Related articles: Most relevant | Search more
Densities for SDEs driven by degenerate $α$-stable processes
arXiv:2302.03372 [math.PR] (Published 2023-02-07)
Wasserstein-$1$ distance between SDEs driven by Brownian motion and stable processes
arXiv:1309.6414 [math.PR] (Published 2013-09-25)
Uniqueness of Stable Processes with Drift