We develop a modulus method for surface families inside a domain in the Heisenberg group and we prove that the stretch map between two Heisenberg spherical rings is a minimiser for the mean distortion among the class of contact quasiconformal maps between these rings which satisfy certain boundary conditions
Dans cette thèse, on s’intéresse à l’idée d’homéomorphismes de Teichmüller dans le cadre de la géomé...
A Semmes surface in the Heisenberg group is a closed set $ S$ that is upper Ahlfors-regular with cod...
We study uniform measures in the first Heisenberg group H equipped with the Korányi metric d. We pro...
The modulus method introduced by H. Grötzsch yields bounds for a mean distortion functional of quasi...
In 1957 B. Fuglede (Acta. Math. 98 (1957) 171–219) has introduced a notion of the system of exceptio...
We obtain a blow-up theorem for regular submanifolds in the Heisenberg group, where intrinsic dilati...
AbstractIn 1957 B. Fuglede (Acta. Math. 98 (1957) 171–219) has introduced a notion of the system of ...
We prove a Koebe distortion theorem for the average derivative of a quasiconformal mapping between d...
Abstract. We develop a method by modulus of curve families to study minimisation problems for the me...
We study the behavior of Sobolev mappings defined on the sub-Riemannian Heisenberg groups with respe...
The monograph is concerned with the modulus of families of curves on Riemann surfaces and its applic...
(joint work with Assaf Naor) The Heisenberg group $\mathbb{H}$ is a sub-Riemannian manifold that is ...
We develop a method using the modulus of curve families to study minimisation problems for the mean ...
We show a rst nontrivial example of coarea formula for vector-valued Lipschitz maps dened on the thr...
We present the explicit formula relating the spherical Hausdorff measure and the Riemannian surface ...
Dans cette thèse, on s’intéresse à l’idée d’homéomorphismes de Teichmüller dans le cadre de la géomé...
A Semmes surface in the Heisenberg group is a closed set $ S$ that is upper Ahlfors-regular with cod...
We study uniform measures in the first Heisenberg group H equipped with the Korányi metric d. We pro...
The modulus method introduced by H. Grötzsch yields bounds for a mean distortion functional of quasi...
In 1957 B. Fuglede (Acta. Math. 98 (1957) 171–219) has introduced a notion of the system of exceptio...
We obtain a blow-up theorem for regular submanifolds in the Heisenberg group, where intrinsic dilati...
AbstractIn 1957 B. Fuglede (Acta. Math. 98 (1957) 171–219) has introduced a notion of the system of ...
We prove a Koebe distortion theorem for the average derivative of a quasiconformal mapping between d...
Abstract. We develop a method by modulus of curve families to study minimisation problems for the me...
We study the behavior of Sobolev mappings defined on the sub-Riemannian Heisenberg groups with respe...
The monograph is concerned with the modulus of families of curves on Riemann surfaces and its applic...
(joint work with Assaf Naor) The Heisenberg group $\mathbb{H}$ is a sub-Riemannian manifold that is ...
We develop a method using the modulus of curve families to study minimisation problems for the mean ...
We show a rst nontrivial example of coarea formula for vector-valued Lipschitz maps dened on the thr...
We present the explicit formula relating the spherical Hausdorff measure and the Riemannian surface ...
Dans cette thèse, on s’intéresse à l’idée d’homéomorphismes de Teichmüller dans le cadre de la géomé...
A Semmes surface in the Heisenberg group is a closed set $ S$ that is upper Ahlfors-regular with cod...
We study uniform measures in the first Heisenberg group H equipped with the Korányi metric d. We pro...