In this paper we prove a refined version of the Sobolev inequality on the Heisenberg group, extending to this context the Euclidean result by Bianchi and Egnell [J. Funct. Anal. 100 (1991) 18-24]
AbstractLet G be a simple Lie group of real rank one and N be in the Iwasawa decomposition of G. We ...
In the last few years the authors proved Poincare and Sobolev type inequalities in Heisenberg groups...
In this paper, we present geometric Hardy inequalities for the sub-Laplacian in half-spaces of strat...
In this paper we prove a refined version of the Sobolev inequality on the Heisenberg group, extendin...
This thesis studies the generalization of improved Gagliardo Nirenberg inequalities on stratified Li...
A theorem of Dorronsoro from the 1980s quantifies the fact that real‐valued Sobolev functions on Eu...
Abstract. A complete solution to the quaternionic contact Yamabe problem on the seven dimen-sional s...
Dans cette note, nous obtenons une inégalité de Sobolev logarithmique nouvelle pour le noyau de la c...
This paper is the second one following Christ et al. (Nonlinear Anal 130: 361395, 2016) in a series,...
In the Heisenberg group framework we obtain a geometric inequality for stable solutions of semilin...
Recently, the Sobolev and Gagliardo-Nirenberg inequalities have been sharpened and extended in diffe...
10 p.On the framework of the 2-adic group Z_2, we study a Sobolev-like inequality where we estimate ...
In this article, we establish some reverse weighted Hardy-Littlewood-Sobolev inequalities on the Hei...
17 pagesWe study in this article the Improved Sobolev inequalities with Muckenhoupt weights within t...
The main result of this dissertation is an extension of a stability estimate of the Sobolev Inequali...
AbstractLet G be a simple Lie group of real rank one and N be in the Iwasawa decomposition of G. We ...
In the last few years the authors proved Poincare and Sobolev type inequalities in Heisenberg groups...
In this paper, we present geometric Hardy inequalities for the sub-Laplacian in half-spaces of strat...
In this paper we prove a refined version of the Sobolev inequality on the Heisenberg group, extendin...
This thesis studies the generalization of improved Gagliardo Nirenberg inequalities on stratified Li...
A theorem of Dorronsoro from the 1980s quantifies the fact that real‐valued Sobolev functions on Eu...
Abstract. A complete solution to the quaternionic contact Yamabe problem on the seven dimen-sional s...
Dans cette note, nous obtenons une inégalité de Sobolev logarithmique nouvelle pour le noyau de la c...
This paper is the second one following Christ et al. (Nonlinear Anal 130: 361395, 2016) in a series,...
In the Heisenberg group framework we obtain a geometric inequality for stable solutions of semilin...
Recently, the Sobolev and Gagliardo-Nirenberg inequalities have been sharpened and extended in diffe...
10 p.On the framework of the 2-adic group Z_2, we study a Sobolev-like inequality where we estimate ...
In this article, we establish some reverse weighted Hardy-Littlewood-Sobolev inequalities on the Hei...
17 pagesWe study in this article the Improved Sobolev inequalities with Muckenhoupt weights within t...
The main result of this dissertation is an extension of a stability estimate of the Sobolev Inequali...
AbstractLet G be a simple Lie group of real rank one and N be in the Iwasawa decomposition of G. We ...
In the last few years the authors proved Poincare and Sobolev type inequalities in Heisenberg groups...
In this paper, we present geometric Hardy inequalities for the sub-Laplacian in half-spaces of strat...
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