1 citations · 1 across the 9 of their papers we have counts for
9 papers
Stochastic curve shortening flow driven by a transport-type pure jump Lévy noise
Xiaotian Ge, Shijie Shang, Weina Wu +1
We study the existence and uniqueness, the regularity, and the long-time behavior of strong solutions to stochastic curve shortening flow driven by a transport-type pure jump Lévy…
SVI solutions to stochastic nonlinear diffusion equations on general measure spaces
Benjamin Gess, Michael Röckner, Weina Wu
We establish a framework for the existence and uniqueness of solutions to stochastic nonlinear (possibly multi-valued) diffusion equations driven by multiplicative noise, with the…
Large deviations for locally monotone stochastic partial differential equations driven by Lévy noise
Weina Wu, Jianliang Zhai, Jiahui Zhu
We establish a Freidlin-Wentzell type large deviation principle (LDP) for a class of stochastic partial differential equations with locally monotone coefficients driven by Lévy noi…
New Exact Solutions Of General Degasperis-Procesi Equations In Plasmas
Bingnuo Yang, Weinan Wu, Hongfeng Yu +1
In this paper, a new exact solution of general Degasperis-Procesi (gDP) equation, a nonlinear equation in plasma, will be constructed by using PPA method, extended trigonometry and…
Large Deviations for Stochastic Generalized Porous Media Equations driven by Lévy Noise
Weina Wu, Jianliang Zhai
We establish a large deviation principle (LDP) for a class of stochastic porous media equations driven by Lévy-type noise on a -finite measure space , with…
Stochastic Generalized Porous Media Equations over -finite Measure Spaces with Non-Continuous Diffusivity Function
Michael Röckner, Weina Wu, Yingchao Xie
In this paper, we prove that stochastic porous media equations over -finite measure spaces , driven by time-dependent multiplicative noise, with the Laplacian…
Stochastic generalized porous media equations driven by Lévy noise with increasing Lipschitz nonlinearities
Weina Wu, Jianliang Zhai
We establish the existence and uniqueness of strong solutions to stochastic porous media equations driven by Lévy noise on a -finite measure space , and wi…
Large Deviations for Stochastic Porous Media Equation on General Measure Spaces
Weina Wu, Jianliang Zhai
In this paper, we establish the large deviation principles for stochastic porous media equations driven by time-dependent multiplicative noise on -finite measure space $(E,\math…
Stochastic Porous Media Equation on General Measure Spaces with Increasing Lipschitz Nonlinearties
Michael Röckner, Weina Wu, Yingchao Xie
We prove the existence and uniqueness of probabilistically strong solutions to stochastic porous media equations driven by time-dependent multiplicative noise on a general measure…