Röckner M, Wang F-Y, Zhang T. Stochastic generalized porous media equations with reflection. Stochastic Processes And Their Applications. 2013;123(11):3943-3962.A non-negative Markovian solution is constructed for a class of stochastic generalized porous media equations with reflection. To this end, some regularity properties and a comparison theorem are proved for stochastic generalized porous media equations, which are interesting by themselves. Invariant probability measures and ergodicity of the solution are also investigated. (c) 2013 Elsevier B.V. All rights reserved
Röckner M, Wang F-Y, Wu L. Large deviations for stochastic generalized porous media equations. Stoch...
Röckner M, Wu W, Xie Y. Stochastic porous media equation on general measure spaces with increasing L...
AbstractIn this paper, we are interested in the one-dimensional porous medium equation when the init...
Explicit conditions are presented for the existence, uniqueness, and ergodicity of the strong soluti...
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Explicit conditions are presented for the existence, uniqueness and ergodicity of the strong solutio...
Da Prato G, Röckner M, Rozovskii BL, Wang F-Y. Strong solutions of stochastic generalized porous med...
By using the Nash inequality and a monotonicity approximation argument, ex-istence and uniqueness of...
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Beyn W-J, Gess B, Lescot P, Röckner M. The Global Random Attractor for a Class of Stochastic Porous ...
International audienceWe prove new L2-estimates and regularity results for generalized porous media ...
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We present a generalization of Krylov-Rozovskii’s result on the existence and unique-ness of solutio...
Focusing on stochastic porous media equations, this book places an emphasis on existence theorems, a...
Röckner M, Wang F-Y, Wu L. Large deviations for stochastic generalized porous media equations. Stoch...
Röckner M, Wu W, Xie Y. Stochastic porous media equation on general measure spaces with increasing L...
AbstractIn this paper, we are interested in the one-dimensional porous medium equation when the init...
Explicit conditions are presented for the existence, uniqueness, and ergodicity of the strong soluti...
Röckner M, Wang F-Y. Non-monotone stochastic generalized porous media equations. Journal of Differen...
AbstractBy using the Nash inequality and a monotonicity approximation argument, existence and unique...
Explicit conditions are presented for the existence, uniqueness and ergodicity of the strong solutio...
Da Prato G, Röckner M, Rozovskii BL, Wang F-Y. Strong solutions of stochastic generalized porous med...
By using the Nash inequality and a monotonicity approximation argument, ex-istence and uniqueness of...
AbstractIn this paper, we discuss an initial-boundary value problem and a Cauchy problem for the sto...
Beyn W-J, Gess B, Lescot P, Röckner M. The Global Random Attractor for a Class of Stochastic Porous ...
International audienceWe prove new L2-estimates and regularity results for generalized porous media ...
Bruno S, Gess B, Weber H. Optimal regularity in time and space for stochastic porous medium equation...
We present a generalization of Krylov-Rozovskii’s result on the existence and unique-ness of solutio...
Focusing on stochastic porous media equations, this book places an emphasis on existence theorems, a...
Röckner M, Wang F-Y, Wu L. Large deviations for stochastic generalized porous media equations. Stoch...
Röckner M, Wu W, Xie Y. Stochastic porous media equation on general measure spaces with increasing L...
AbstractIn this paper, we are interested in the one-dimensional porous medium equation when the init...