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 exhibit the optimal norm for a remainder term in the sharp Sobolev inequality involving a Lorent...
We consider Hardy-Sobolev nonlinear equations on domains with singularities. We introduced this prob...
We show that the classical Hardy inequalities with optimal constants in the Sobolev spaces W1,p 0 an...
We consider Hardy inequalities in IRn, n ≥ 3, with best constant that involve either distance to the...
Let Ω be a smooth bounded domain in IRN, N ≥ 3. We show that Hardy’s inequality involving the distan...
AbstractWe consider Hardy inequalities in Rn, n⩾3, with best constant that involve either distance t...
AbstractWe deal with domains with infinite inner radius. More precisely, we introduce a new geometri...
AbstractLet Ω be a bounded domain in RN, N⩾3, containing the origin. Motivated by a question of Brez...
AbstractLet (M,g) be a smooth compact Riemannian manifold, with or without boundary, of dimension n⩾...
Let Ω be a bounded domain in IRN, N ≥ 3, containing the origin. Motivated by a question of Brezis an...
We consider a class of sharp Hardy-Sobolev inequality, where the weights are functions of the distan...
We show that the classical Hardy inequalities with optimal constants in the Sobolev spaces $W_0^{1...
Starting point in this paper is the classical Hardy inequality with optimal constant and the lacknes...
For a given subcritical Schrödinger operator in a cone in ℝn with a given Hardy potential correspond...
We establish both sufficient and necessary conditions for the validity of the so-called Hardy–Sobole...
We exhibit the optimal norm for a remainder term in the sharp Sobolev inequality involving a Lorent...
We consider Hardy-Sobolev nonlinear equations on domains with singularities. We introduced this prob...
We show that the classical Hardy inequalities with optimal constants in the Sobolev spaces W1,p 0 an...
We consider Hardy inequalities in IRn, n ≥ 3, with best constant that involve either distance to the...
Let Ω be a smooth bounded domain in IRN, N ≥ 3. We show that Hardy’s inequality involving the distan...
AbstractWe consider Hardy inequalities in Rn, n⩾3, with best constant that involve either distance t...
AbstractWe deal with domains with infinite inner radius. More precisely, we introduce a new geometri...
AbstractLet Ω be a bounded domain in RN, N⩾3, containing the origin. Motivated by a question of Brez...
AbstractLet (M,g) be a smooth compact Riemannian manifold, with or without boundary, of dimension n⩾...
Let Ω be a bounded domain in IRN, N ≥ 3, containing the origin. Motivated by a question of Brezis an...
We consider a class of sharp Hardy-Sobolev inequality, where the weights are functions of the distan...
We show that the classical Hardy inequalities with optimal constants in the Sobolev spaces $W_0^{1...
Starting point in this paper is the classical Hardy inequality with optimal constant and the lacknes...
For a given subcritical Schrödinger operator in a cone in ℝn with a given Hardy potential correspond...
We establish both sufficient and necessary conditions for the validity of the so-called Hardy–Sobole...
We exhibit the optimal norm for a remainder term in the sharp Sobolev inequality involving a Lorent...
We consider Hardy-Sobolev nonlinear equations on domains with singularities. We introduced this prob...
We show that the classical Hardy inequalities with optimal constants in the Sobolev spaces W1,p 0 an...
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