Add to ORKGWe prove the existence of big pieces of regular parabolic Lipschitz graphs for a class of parabolic uniform rectifiable sets satisfying what we call a synchronized in time two cube condition. An application to the fine properties of parabolic measure is given
More than twenty years ago Peter Winkler introduced a fascinating class of dependent or “co-ordinate...
There exists a Lipschitz embedding of a d-dimensional comb graph (consisting of infinitely many para...
summary:Let $T$ be a positive number or $+\infty$. We characterize all subsets $M$ of $\Bbb R^n \tim...
Let \(\Sigma\) be a closed subset of \(\mathbb{R}^{n+1}\) which is parabolic Ahlfors-David regular a...
Abstract. For a set E in (n + 1)-Euclidean space with uniform big pieces of parabolic Lipschitz grap...
Abstract. In this paper we de¯ne parabolic chord arc domains and generalize, to a parabolic setting,...
I prove that closed n-regular sets E⊂Rd with plenty of big projections have big pieces of Lipschitz ...
We define rectifiability in Rn × R with a parabolic metric in terms of C1 graphs and Lipschitz graph...
Abstract. For the parabolic obstacle-problem-like equation ∆u − ∂tu = λ+χ{u>0} − λ−χ{u<0}, wh...
AbstractFor the parabolic obstacle-problem-like equationΔu−∂tu=λ+χ{u>0}−λ−χ{u<0}, where λ+ and λ− ar...
We bound the modulus of continuity of solutions to quasilinear parabolic equations in one space vari...
The main result of the present article is a Rademacher-type theorem for intrinsic Lipschitz graphs o...
In this thesis we consider Feige's question of whether there always exists a constantly Lipschitz bi...
We recover two real constants in a parabolic linear equation endowed with Robin boundary conditions....
summary:We characterize all subsets $M$ of $\Bbb R^n \times \Bbb R^+$ such that $$ \sup\limits_{X\in...
More than twenty years ago Peter Winkler introduced a fascinating class of dependent or “co-ordinate...
There exists a Lipschitz embedding of a d-dimensional comb graph (consisting of infinitely many para...
summary:Let $T$ be a positive number or $+\infty$. We characterize all subsets $M$ of $\Bbb R^n \tim...
Let \(\Sigma\) be a closed subset of \(\mathbb{R}^{n+1}\) which is parabolic Ahlfors-David regular a...
Abstract. For a set E in (n + 1)-Euclidean space with uniform big pieces of parabolic Lipschitz grap...
Abstract. In this paper we de¯ne parabolic chord arc domains and generalize, to a parabolic setting,...
I prove that closed n-regular sets E⊂Rd with plenty of big projections have big pieces of Lipschitz ...
We define rectifiability in Rn × R with a parabolic metric in terms of C1 graphs and Lipschitz graph...
Abstract. For the parabolic obstacle-problem-like equation ∆u − ∂tu = λ+χ{u>0} − λ−χ{u<0}, wh...
AbstractFor the parabolic obstacle-problem-like equationΔu−∂tu=λ+χ{u>0}−λ−χ{u<0}, where λ+ and λ− ar...
We bound the modulus of continuity of solutions to quasilinear parabolic equations in one space vari...
The main result of the present article is a Rademacher-type theorem for intrinsic Lipschitz graphs o...
In this thesis we consider Feige's question of whether there always exists a constantly Lipschitz bi...
We recover two real constants in a parabolic linear equation endowed with Robin boundary conditions....
summary:We characterize all subsets $M$ of $\Bbb R^n \times \Bbb R^+$ such that $$ \sup\limits_{X\in...
More than twenty years ago Peter Winkler introduced a fascinating class of dependent or “co-ordinate...
There exists a Lipschitz embedding of a d-dimensional comb graph (consisting of infinitely many para...
summary:Let $T$ be a positive number or $+\infty$. We characterize all subsets $M$ of $\Bbb R^n \tim...