Let Ω be a bounded domain in R^N (N≥2) such that 0 is in the boundary of Ω. In this paper we study the Hardy-Poincare' inequality for maps vanishing on ∂Ω. In particular we give sufficient and some necessary conditions so that the best constant is achieved
Let Ω be a smooth bounded domain in IRN, N ≥ 3. We show that Hardy’s inequality involving the distan...
AbstractLet Ω be a bounded domain in RN, N⩾2, with smooth boundary ∂Ω. We construct positive weak so...
We derive and discuss a new two-dimensional weightedHardy-type inequality in a rectangle for the cla...
Let Ω be a bounded domain in R^N (N≥2) such that 0 is in the boundary of Ω. In this paper we study t...
Let \u3a9 be a bounded domain in R^N (N 652) such that 0 is in the boundary of \u3a9. In this paper ...
We develop a geometric framework for Hardy’s inequality on a bounded domain when the functions do va...
Abstract. We develop a geometric framework for Hardy’s inequality on a bounded domain when the funct...
In this Note we present some Hardy-Poincaré inequalities with one singularity localized on the bound...
We develop a geometric framework for Hardy's inequality on a bounded domain when the functions do va...
In this note, we present some Hardy type inequalities for functions which do not vanish on the bound...
International audienceWe investigate the Hardy-Schrödinger operator Lγ = −∆ − γ |x| 2 on domains Ω ⊂...
Let Ω be a smooth exterior domain in ℝN and 1 < p < ∞. We prove that when p ≠ N, Hardy's LP inequali...
The aim of this paper is two folded. Firstly, we study the validity of a Pohozaev-type identity for ...
We investigate regularity of the distance function from submanifolds with boundary of Rn. By exploit...
AbstractWe deal with domains with infinite inner radius. More precisely, we introduce a new geometri...
Let Ω be a smooth bounded domain in IRN, N ≥ 3. We show that Hardy’s inequality involving the distan...
AbstractLet Ω be a bounded domain in RN, N⩾2, with smooth boundary ∂Ω. We construct positive weak so...
We derive and discuss a new two-dimensional weightedHardy-type inequality in a rectangle for the cla...
Let Ω be a bounded domain in R^N (N≥2) such that 0 is in the boundary of Ω. In this paper we study t...
Let \u3a9 be a bounded domain in R^N (N 652) such that 0 is in the boundary of \u3a9. In this paper ...
We develop a geometric framework for Hardy’s inequality on a bounded domain when the functions do va...
Abstract. We develop a geometric framework for Hardy’s inequality on a bounded domain when the funct...
In this Note we present some Hardy-Poincaré inequalities with one singularity localized on the bound...
We develop a geometric framework for Hardy's inequality on a bounded domain when the functions do va...
In this note, we present some Hardy type inequalities for functions which do not vanish on the bound...
International audienceWe investigate the Hardy-Schrödinger operator Lγ = −∆ − γ |x| 2 on domains Ω ⊂...
Let Ω be a smooth exterior domain in ℝN and 1 < p < ∞. We prove that when p ≠ N, Hardy's LP inequali...
The aim of this paper is two folded. Firstly, we study the validity of a Pohozaev-type identity for ...
We investigate regularity of the distance function from submanifolds with boundary of Rn. By exploit...
AbstractWe deal with domains with infinite inner radius. More precisely, we introduce a new geometri...
Let Ω be a smooth bounded domain in IRN, N ≥ 3. We show that Hardy’s inequality involving the distan...
AbstractLet Ω be a bounded domain in RN, N⩾2, with smooth boundary ∂Ω. We construct positive weak so...
We derive and discuss a new two-dimensional weightedHardy-type inequality in a rectangle for the cla...
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