In this paper, we prove Poincaré and Sobolev inequalities for differential forms in L1(ℝn). The singular integral estimates that it is possible to use for Lp, p > 1, are replaced here with inequalities which go back to Bourgain and Brezis (2007)
If Ω is a John domain (or certain more general domains), and |∇υ|a certain mild condition, we show t...
International audienceWe show how to use Lyapunov functions to obtain functional inequalities which ...
The new features of the main result are its sharpness and the fact that the manifold is not assumed ...
In this paper, we prove Poincaré and Sobolev inequalities for differential forms in L1(ℝn). The sing...
In this paper, we prove interior Poincaré and Sobolev inequalities in Euclidean spaces and in Heisen...
In this note we collect some results in R^n about (p,q) Poincaré and Sobolev inequalities for differ...
In this Note we collect some results in R(n )about (p, q) Poincare and Sobolev inequalities, with 1 ...
In this paper we prove Poincar \u301e and Sobolev inequalities for differ-ential forms in the Rumin\...
In this paper we prove Poincar´e and Sobolev inequalities for differential forms in the Rumin’s...
AbstractWe give a condition which ensures that if one inequality of Sobolev–Poincaré type is valid t...
The $L^1$-Sobolev inequality states that for compactly supported functions $u$ on the Euclidean $n$...
AbstractWe establish the local and global Poincaré inequalities with the Radon measure for the solut...
Our understsanding of the interplay between Poincaré inequalities, Sobolev inequalities and the geom...
Abstract. We study weighted Poincar ́e and Poincar ́e-Sobolev type in- equalities with an explicit a...
In this paper we give a geometric condition which ensures that (q, p)-Poincar´e-Sobolev inequalitie...
If Ω is a John domain (or certain more general domains), and |∇υ|a certain mild condition, we show t...
International audienceWe show how to use Lyapunov functions to obtain functional inequalities which ...
The new features of the main result are its sharpness and the fact that the manifold is not assumed ...
In this paper, we prove Poincaré and Sobolev inequalities for differential forms in L1(ℝn). The sing...
In this paper, we prove interior Poincaré and Sobolev inequalities in Euclidean spaces and in Heisen...
In this note we collect some results in R^n about (p,q) Poincaré and Sobolev inequalities for differ...
In this Note we collect some results in R(n )about (p, q) Poincare and Sobolev inequalities, with 1 ...
In this paper we prove Poincar \u301e and Sobolev inequalities for differ-ential forms in the Rumin\...
In this paper we prove Poincar´e and Sobolev inequalities for differential forms in the Rumin’s...
AbstractWe give a condition which ensures that if one inequality of Sobolev–Poincaré type is valid t...
The $L^1$-Sobolev inequality states that for compactly supported functions $u$ on the Euclidean $n$...
AbstractWe establish the local and global Poincaré inequalities with the Radon measure for the solut...
Our understsanding of the interplay between Poincaré inequalities, Sobolev inequalities and the geom...
Abstract. We study weighted Poincar ́e and Poincar ́e-Sobolev type in- equalities with an explicit a...
In this paper we give a geometric condition which ensures that (q, p)-Poincar´e-Sobolev inequalitie...
If Ω is a John domain (or certain more general domains), and |∇υ|a certain mild condition, we show t...
International audienceWe show how to use Lyapunov functions to obtain functional inequalities which ...
The new features of the main result are its sharpness and the fact that the manifold is not assumed ...
DOI
Add to ORKG