We study the behavior of Lipschitz functions on intrinsic C1 submanifolds of Heisenberg groups: our main result is their almost everywhere tangential Pansu differentiability. We also provide two applications: a Lusin-type approximation of Lipschitz functions on H-rectifiable sets and a coarea formula on H-rectifiable sets that completes the program started in [18].peerReviewe
AbstractIn this paper, the Lipschitz continuity of refinable functions related to the general accept...
Differentiating maps into L1, and the geometry of BV functions By JEFF CHEEGER and BRUCE KLEINER Thi...
The thesis mainly concerns the study of intrinsically regular submanifolds of low codimension in the...
We study the behavior of Lipschitz functions on intrinsic C1 submanifolds of Heisenberg groups: our ...
We study the notion of intrinsic Lipschitz graphs within Heisenberg groups, focusing our attention ...
The main result of the present article is a Rademacher-type theorem for intrinsic Lipschitz graphs o...
We show a first nontrivial example of coarea formula for vector-valued Lipschitz maps defined on the...
In this thesis we study intrinsic Lipschitz functions. In particular we provide a regular approximat...
We characterize intrinsic Lipschitz functions as maps which can be approximated by a sequence of smo...
We establish a coarea formula for real-valued Lipschitz maps on stratified groups when the domain is...
We show a rst nontrivial example of coarea formula for vector-valued Lipschitz maps dened on the thr...
In this paper we study intrinsic regular submanifolds of \(\mathbf{H}^n\) of low codimension in rela...
The purpose of this paper is to introduce and study some basic concepts of quantitative rectifiabili...
Abstract. In this paper we provide a characterization of intrinsic Lipschitz graphs in the sub-Riema...
We show that the Heisenberg group contains a measure zero set N such that every real-valued Lipschit...
AbstractIn this paper, the Lipschitz continuity of refinable functions related to the general accept...
Differentiating maps into L1, and the geometry of BV functions By JEFF CHEEGER and BRUCE KLEINER Thi...
The thesis mainly concerns the study of intrinsically regular submanifolds of low codimension in the...
We study the behavior of Lipschitz functions on intrinsic C1 submanifolds of Heisenberg groups: our ...
We study the notion of intrinsic Lipschitz graphs within Heisenberg groups, focusing our attention ...
The main result of the present article is a Rademacher-type theorem for intrinsic Lipschitz graphs o...
We show a first nontrivial example of coarea formula for vector-valued Lipschitz maps defined on the...
In this thesis we study intrinsic Lipschitz functions. In particular we provide a regular approximat...
We characterize intrinsic Lipschitz functions as maps which can be approximated by a sequence of smo...
We establish a coarea formula for real-valued Lipschitz maps on stratified groups when the domain is...
We show a rst nontrivial example of coarea formula for vector-valued Lipschitz maps dened on the thr...
In this paper we study intrinsic regular submanifolds of \(\mathbf{H}^n\) of low codimension in rela...
The purpose of this paper is to introduce and study some basic concepts of quantitative rectifiabili...
Abstract. In this paper we provide a characterization of intrinsic Lipschitz graphs in the sub-Riema...
We show that the Heisenberg group contains a measure zero set N such that every real-valued Lipschit...
AbstractIn this paper, the Lipschitz continuity of refinable functions related to the general accept...
Differentiating maps into L1, and the geometry of BV functions By JEFF CHEEGER and BRUCE KLEINER Thi...
The thesis mainly concerns the study of intrinsically regular submanifolds of low codimension in the...