AbstractWe consider Hardy inequalities in Rn, n⩾3, with best constant that involve either distance to the boundary or distance to a surface of co-dimension k<n, and we show that they can still be improved by adding a multiple of a whole range of critical norms that at the extreme case become precisely the critical Sobolev norm
We consider the fractional Schrödinger operator with Hardy potential and critical or subcritical cou...
We prove a Hardy inequality on convex sets, for fractional Sobolev-Slobodeckiı spaces of order (s, p...
\begin{abstract} In the paper we state conditions on potentials $V$ to get the improved Hardy inequa...
AbstractWe consider Hardy inequalities in Rn, n⩾3, with best constant that involve either distance t...
We consider Hardy inequalities in IRn, n ≥ 3, with best constant that involve either distance to the...
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...
International audienceWe consider the optimal Hardy-Sobolev inequality on a smooth bounded domain of...
AbstractLet (M,g) be a smooth compact Riemannian manifold, with or without boundary, of dimension n⩾...
For a given subcritical Schrödinger operator in a cone in ℝn with a given Hardy potential correspond...
In this paper we investigate the solvability of the Neumann problems (1), (12), (16), (32) and (43) ...
We consider weighted Hardy inequalities involving the distance function to the boundary of a domain ...
19 pages; new inequalities have been added yielding also new results on Rn; therefore, the title has...
In this paper, we study the Hardy-Rellich inequalities for polyharmonic operators in the critical di...
We prove a range of critical Hardy inequalities and uncertainty type principles on one of most gener...
We consider the fractional Schrödinger operator with Hardy potential and critical or subcritical cou...
We prove a Hardy inequality on convex sets, for fractional Sobolev-Slobodeckiı spaces of order (s, p...
\begin{abstract} In the paper we state conditions on potentials $V$ to get the improved Hardy inequa...
AbstractWe consider Hardy inequalities in Rn, n⩾3, with best constant that involve either distance t...
We consider Hardy inequalities in IRn, n ≥ 3, with best constant that involve either distance to the...
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...
International audienceWe consider the optimal Hardy-Sobolev inequality on a smooth bounded domain of...
AbstractLet (M,g) be a smooth compact Riemannian manifold, with or without boundary, of dimension n⩾...
For a given subcritical Schrödinger operator in a cone in ℝn with a given Hardy potential correspond...
In this paper we investigate the solvability of the Neumann problems (1), (12), (16), (32) and (43) ...
We consider weighted Hardy inequalities involving the distance function to the boundary of a domain ...
19 pages; new inequalities have been added yielding also new results on Rn; therefore, the title has...
In this paper, we study the Hardy-Rellich inequalities for polyharmonic operators in the critical di...
We prove a range of critical Hardy inequalities and uncertainty type principles on one of most gener...
We consider the fractional Schrödinger operator with Hardy potential and critical or subcritical cou...
We prove a Hardy inequality on convex sets, for fractional Sobolev-Slobodeckiı spaces of order (s, p...
\begin{abstract} In the paper we state conditions on potentials $V$ to get the improved Hardy inequa...
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