Wichmann J, Bechtold F. A pathwise regularization by noise phenomenon for the evolutionary $p$-Laplace equation. arXiv:2209.13448. 2022.We study an evolutionary $p$-Laplace problem whose potential is subject to a translation in time. Provided the trajectory along which the potential is translated admits a sufficiently regular local time, we establish existence of solutions to the problem for singular potentials for which a priori bounds in classical approaches break down, thereby establishing a pathwise regularization by noise phenomena for this non-linear problem
Abstract. This work is concerned with the reformulation of evolutionary problems in a weak form enab...
The authors consider the solutions of non linear second order parabolic equations/systems that are t...
We consider the question of Lp-maximal regularity for inhomogeneous Cauchy problems in Banach spaces...
In this paper we prove, by showing that solutions have exactly the same degree of regularity as the ...
We study pathwise regularization by noise for equations on the plane in the spirit of the framework ...
In this article, we are interested in an initial value optimal control problem for a evolutionary p-...
This paper is concerned with the problem of regularization by noise of systems of reaction–diffusion...
AbstractIn this paper we will consider the equation[formula]where[formula]The initial value problem ...
Bechtold F, Harang FA, Rana N. Non-linear Young equations in the plane and pathwise regularization b...
This work is concerned with the reformulation of evolutionary problems in a weak form enabling consi...
Abstract. We study the wellposedness and pathwise regularity of semilin-ear non-autonomous parabolic...
summary:We prove $L^2$-maximal regularity of the linear non-autonomous evolutionary Cauchy \rlap {pr...
We study ordinary differential equations (ODEs) with vector fields given by general Schwartz distrib...
We address the problem of general dissipative regularization of the quasilinear transport equation. ...
We consider a class of parabolic systems and equations in divergence form modeled by the evolutionar...
Abstract. This work is concerned with the reformulation of evolutionary problems in a weak form enab...
The authors consider the solutions of non linear second order parabolic equations/systems that are t...
We consider the question of Lp-maximal regularity for inhomogeneous Cauchy problems in Banach spaces...
In this paper we prove, by showing that solutions have exactly the same degree of regularity as the ...
We study pathwise regularization by noise for equations on the plane in the spirit of the framework ...
In this article, we are interested in an initial value optimal control problem for a evolutionary p-...
This paper is concerned with the problem of regularization by noise of systems of reaction–diffusion...
AbstractIn this paper we will consider the equation[formula]where[formula]The initial value problem ...
Bechtold F, Harang FA, Rana N. Non-linear Young equations in the plane and pathwise regularization b...
This work is concerned with the reformulation of evolutionary problems in a weak form enabling consi...
Abstract. We study the wellposedness and pathwise regularity of semilin-ear non-autonomous parabolic...
summary:We prove $L^2$-maximal regularity of the linear non-autonomous evolutionary Cauchy \rlap {pr...
We study ordinary differential equations (ODEs) with vector fields given by general Schwartz distrib...
We address the problem of general dissipative regularization of the quasilinear transport equation. ...
We consider a class of parabolic systems and equations in divergence form modeled by the evolutionar...
Abstract. This work is concerned with the reformulation of evolutionary problems in a weak form enab...
The authors consider the solutions of non linear second order parabolic equations/systems that are t...
We consider the question of Lp-maximal regularity for inhomogeneous Cauchy problems in Banach spaces...