Publication date
January 2022
DOI Publisher
Universitat Autonoma de Barcelona Language
EnglishAbstract
In this article we prove both norm and modular Hardy inequalities for class functions in one-dimensional fractional Orlicz-Sobolev spaces
In this article we prove both norm and modular Hardy inequalities for class functions in one-dimensional fractional Orlicz-Sobolev spaces
We prove that maximal operators of convolution type associated to smooth kernels are bounded in the ...
AbstractAn integral condition on weights u and v is given which is equivalent to the boundedness of ...
summary:Let $\Omega$ be a bounded $C^\infty$ domain in $\Bbb{R}^n$. The paper deals with inequalitie...
AbstractSome recent results on the theory of fractional Orlicz–Sobolev spaces are surveyed. They con...
In this paper, we prove capacitary versions of the fractional Sobolev--Poincar\'e inequalities. We c...
We relate Orlicz-Hardy inequalities on a bounded Euclidean domain to certain fatness conditions on t...
We determine the sharp constant in the Hardy inequality for fractional Sobolev spaces. To do so, we ...
We determine the sharp constant in the Hardy inequality for fractional Sobolev spaces. To do so, we ...
none2siWe prove a weighted fractional inequality involving the solution u of a nonlocal semilinear p...
Mathematics Subject Classification: 26D10.The sharp constant is obtained for the Hardy-Stein-Weiss i...
We prove a weighted fractional inequality involving the solution u of a nonlocal semilinear problem ...
We prove a fractional version of the Hardy–Sobolev–Maz’ya inequality for arbitrary domains and Lp no...
We prove a fractional version of the Hardy–Sobolev–Maz’ya inequality for arbitrary domains and Lp no...
We prove a weighted fractional inequality involving the solution u of a nonlocal semilinear problem ...
summary:Let $\Omega$ be a bounded $C^\infty$ domain in $\Bbb{R}^n$. The paper deals with inequalitie...
We prove that maximal operators of convolution type associated to smooth kernels are bounded in the ...
AbstractAn integral condition on weights u and v is given which is equivalent to the boundedness of ...
summary:Let $\Omega$ be a bounded $C^\infty$ domain in $\Bbb{R}^n$. The paper deals with inequalitie...
AbstractSome recent results on the theory of fractional Orlicz–Sobolev spaces are surveyed. They con...
In this paper, we prove capacitary versions of the fractional Sobolev--Poincar\'e inequalities. We c...
We relate Orlicz-Hardy inequalities on a bounded Euclidean domain to certain fatness conditions on t...
We determine the sharp constant in the Hardy inequality for fractional Sobolev spaces. To do so, we ...
We determine the sharp constant in the Hardy inequality for fractional Sobolev spaces. To do so, we ...
none2siWe prove a weighted fractional inequality involving the solution u of a nonlocal semilinear p...
Mathematics Subject Classification: 26D10.The sharp constant is obtained for the Hardy-Stein-Weiss i...
We prove a weighted fractional inequality involving the solution u of a nonlocal semilinear problem ...
We prove a fractional version of the Hardy–Sobolev–Maz’ya inequality for arbitrary domains and Lp no...
We prove a fractional version of the Hardy–Sobolev–Maz’ya inequality for arbitrary domains and Lp no...
We prove a weighted fractional inequality involving the solution u of a nonlocal semilinear problem ...
summary:Let $\Omega$ be a bounded $C^\infty$ domain in $\Bbb{R}^n$. The paper deals with inequalitie...
We prove that maximal operators of convolution type associated to smooth kernels are bounded in the ...
AbstractAn integral condition on weights u and v is given which is equivalent to the boundedness of ...
summary:Let $\Omega$ be a bounded $C^\infty$ domain in $\Bbb{R}^n$. The paper deals with inequalitie...
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