Add to ORKGWe extend to the parabolic setting some of the ideas originated with Xiao Zhong\u27s proof in [31] of the Hölder regularity of p-harmonic functions in the Heisenberg group Hn. Given a number p ≥ 2, in this paper we establish the C1 smoothness of weak solutions of a class of quasilinear PDE in Hn modeled on the equation
We study the interior regularity of weak solutions to subelliptic quasilinear PDEs in Carnot groups...
Motivated by applications to gas filtration problems, we study the regularity of weak solutions to t...
summary:We study regularity results for solutions $u\in H W^{1,p}(\Omega )$ to the obstacle problem ...
We extend to the parabolic setting some of the ideas originated with Xiao Zhong's proof in [31] of t...
In this paper we establish the local Lipschitz regularity of weak solutions of a certain class of qu...
AbstractWe give dimension-free regularity conditions for a class of possibly degenerate sub-elliptic...
In this work local behavior for solutions to the inhomogeneous p-Laplace in divergence form and its ...
The main aim of the thesis is to prove the local Lipschitz regularity of the weak solutions to a cla...
We deal with the De Giorgi Hölder regularity theory for parabolic equations with rough coefficients ...
The thesis is organized as follows. In chapter 1, we set up a higher integrability result for the ho...
AbstractIn the present paper we will characterize the continuous distributional solutions of Burgers...
AbstractThis paper is devoted to the periodic problem for quasilinear parabolic hemivariational ineq...
Course description The issue of regularity has obviously played a central role in the theory of Part...
AbstractIn this paper we study the behavior of solutions of some quasilinear parabolic equations of ...
AbstractWe establish the Alexandroff–Bakelman–Pucci estimate, the Harnack inequality, and the Hölder...
We study the interior regularity of weak solutions to subelliptic quasilinear PDEs in Carnot groups...
Motivated by applications to gas filtration problems, we study the regularity of weak solutions to t...
summary:We study regularity results for solutions $u\in H W^{1,p}(\Omega )$ to the obstacle problem ...
We extend to the parabolic setting some of the ideas originated with Xiao Zhong's proof in [31] of t...
In this paper we establish the local Lipschitz regularity of weak solutions of a certain class of qu...
AbstractWe give dimension-free regularity conditions for a class of possibly degenerate sub-elliptic...
In this work local behavior for solutions to the inhomogeneous p-Laplace in divergence form and its ...
The main aim of the thesis is to prove the local Lipschitz regularity of the weak solutions to a cla...
We deal with the De Giorgi Hölder regularity theory for parabolic equations with rough coefficients ...
The thesis is organized as follows. In chapter 1, we set up a higher integrability result for the ho...
AbstractIn the present paper we will characterize the continuous distributional solutions of Burgers...
AbstractThis paper is devoted to the periodic problem for quasilinear parabolic hemivariational ineq...
Course description The issue of regularity has obviously played a central role in the theory of Part...
AbstractIn this paper we study the behavior of solutions of some quasilinear parabolic equations of ...
AbstractWe establish the Alexandroff–Bakelman–Pucci estimate, the Harnack inequality, and the Hölder...
We study the interior regularity of weak solutions to subelliptic quasilinear PDEs in Carnot groups...
Motivated by applications to gas filtration problems, we study the regularity of weak solutions to t...
summary:We study regularity results for solutions $u\in H W^{1,p}(\Omega )$ to the obstacle problem ...