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19982026
most citedHarnack inequality and applications for stochastic generalized porous media equations

124 citations · 988 across the 137 of their papers we have counts for

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Showing 2015 · math.PRShow all

6 papers · 2 filters

math.PR2015★ 13 cited

Asymptotics of Sample Entropy Production Rate for Stochastic Differential Equations

Feng-Yu Wang, Jie Xiong, Lihu Xu

By using the dimension-free Harnack inequality and the integration by parts formula for the associated diffusion semigroup, we prove the central limit theorem, the moderate deviati…

math.PR2015★ 3 cited

Integrability Conditions for SDEs and Semi-Linear SPDEs

Feng-Yu Wang

By using the local dimension-free Harnack inequality established on incomplete Riemannian manifolds, integrability conditions on the coefficients are presented for SDEs to imply th…

math.PR2015★ 15 cited

Degenerate SDE with Hölder-Dini Drift and Non-Lipschitz Noise Coefficient

Feng-Yu Wang, Xicheng Zhang

The existence-uniqueness and stability of strong solutions are proved for a class of degenerate stochastic differential equations, where the noise coeffcicient might be non-Lipschi…

math.PR2015

Poincaré Inequality for Dirichlet Distributions and Infinite-Dimensional Generalizations

L. Miclo, S. Feng, F. -Y. Wang

For any and , let be the corresponding Dirichlet distribution on $\DD:= \big\{ x=(x_i)_{1\le i\le N}\in [0,1]^N:\…

math.PR2015

Hypercontractivity for Functional Stochastic Partial Differential Equations

Jianhai Bao, Feng-Yu Wang, Chenggui Yuan

Explicit sufficient conditions on the hypercontractivity are presented for two classes of functional stochastic partial differential equations driven by, respectively, non-degenera…

math.PR2015★ 3 cited

Degenerate SDEs in Hilbert Spaces with Rough Drifts

Feng-Yu Wang, Xicheng Zhang

The existence and uniqueness of mild solutions are proved for a class of degenerate stochastic differential equations on Hilbert spaces where the drift is Dini continuous in the co…