We develop a geometric framework for Hardy's inequality on a bounded domain when the functions do vanish only on a closed portion of the boundary
In this note, we present some Hardy type inequalities for functions which do not vanish on the bound...
A Hardy inequality of the form ∫Ω|∇f(x)|pdx⩾(p−1p)p∫Ω{1+a(δ,∂Ω)(x)}|f(x)|pδ(x)pdx,for all f∈C0∞(Ω...
Davies’ version of the Hardy inequality gives a lower bound for the Dirichlet integral of a function...
Abstract. We develop a geometric framework for Hardy’s inequality on a bounded domain when the funct...
We develop a geometric framework for Hardy’s inequality on a bounded domain when the functions do va...
International audienceWe consider the optimal Hardy-Sobolev inequality on a smooth bounded domain of...
summary:Let $\Omega$ be a bounded $C^\infty$ domain in $\Bbb{R}^n$. The paper deals with inequalitie...
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...
AbstractIn this paper we establish a Hardy inequality for Laplace operators with Robin boundary cond...
summary:The Hardy inequality $\int_\Omega|u(x)|^pd(x)^{-p}\dd x\le c\int_\Omega|\nabla u(x)|^p\dd x$...
© 2016 Elsevier Inc.For test functions supported in a domain of the Euclidean space we consider the ...
AbstractWe deal with domains with infinite inner radius. More precisely, we introduce a new geometri...
We consider the $L^p$ Hardy inequality involving the distance to the boundary of a domain in the $n$...
AbstractA Hardy inequality of the form∫Ω|∇f(x)|pdx⩾(p−1p)p∫Ω{1+a(δ,∂Ω)(x)}|f(x)|pδ(x)pdx, for all f∈...
© 2014 Russian Academy of Sciences (DoM), London Mathematical Society, Turpion Ltd. We give a geomet...
In this note, we present some Hardy type inequalities for functions which do not vanish on the bound...
A Hardy inequality of the form ∫Ω|∇f(x)|pdx⩾(p−1p)p∫Ω{1+a(δ,∂Ω)(x)}|f(x)|pδ(x)pdx,for all f∈C0∞(Ω...
Davies’ version of the Hardy inequality gives a lower bound for the Dirichlet integral of a function...
Abstract. We develop a geometric framework for Hardy’s inequality on a bounded domain when the funct...
We develop a geometric framework for Hardy’s inequality on a bounded domain when the functions do va...
International audienceWe consider the optimal Hardy-Sobolev inequality on a smooth bounded domain of...
summary:Let $\Omega$ be a bounded $C^\infty$ domain in $\Bbb{R}^n$. The paper deals with inequalitie...
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...
AbstractIn this paper we establish a Hardy inequality for Laplace operators with Robin boundary cond...
summary:The Hardy inequality $\int_\Omega|u(x)|^pd(x)^{-p}\dd x\le c\int_\Omega|\nabla u(x)|^p\dd x$...
© 2016 Elsevier Inc.For test functions supported in a domain of the Euclidean space we consider the ...
AbstractWe deal with domains with infinite inner radius. More precisely, we introduce a new geometri...
We consider the $L^p$ Hardy inequality involving the distance to the boundary of a domain in the $n$...
AbstractA Hardy inequality of the form∫Ω|∇f(x)|pdx⩾(p−1p)p∫Ω{1+a(δ,∂Ω)(x)}|f(x)|pδ(x)pdx, for all f∈...
© 2014 Russian Academy of Sciences (DoM), London Mathematical Society, Turpion Ltd. We give a geomet...
In this note, we present some Hardy type inequalities for functions which do not vanish on the bound...
A Hardy inequality of the form ∫Ω|∇f(x)|pdx⩾(p−1p)p∫Ω{1+a(δ,∂Ω)(x)}|f(x)|pδ(x)pdx,for all f∈C0∞(Ω...
Davies’ version of the Hardy inequality gives a lower bound for the Dirichlet integral of a function...
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