Add to ORKGAbstract. In this article a new method for moving from local to global results in vari-able exponent function spaces is presented. Several applications of the method are also given: Sobolev and trace embeddings; variable Riesz potential estimates; and maximal function inequalities in Morrey spaces are derived for unbounded domains. 1
We give conditions on the exponent function p( · ) that imply the existence of embeddings between t...
Our aim in this paper is to deal with Sobolev’s embeddings for Sobolev– Orlicz functions with ∇u ∈ L...
In this paper we study the Hardy–Littlewood maximal operator in variable exponent spaces when the ex...
In this article we provide an overview of several open problems in variable expo-nent spaces. The pr...
The field of variable exponent function spaces has witnessed an explosive growth in recent years. Th...
In the past few years the subject of variable exponent spaces has undergone a vast development. Neve...
summary:Our aim in this paper is to deal with the boundedness of the Hardy-Littlewood maximal operat...
In this paper some results about the maximal operator and the Sobolev spaces are presented, in the f...
Abstract. In this paper we study the Sobolev Trace Theorem for variable exponent spaces with critica...
For the Riesz potential of variable order over bounded domains in Euclidean space, we prove the boun...
Abstract. We show that a norm version of Hardy’s inequality holds in a variable exponent Sobolev spa...
AbstractIn this paper we study the Sobolev embedding theorem for variable exponent spaces with criti...
The authors introduce Herz-Morrey-Hardy spaces with variable exponents and establish the characteriz...
We show that a function in the variable exponent Sobolev spaces coincides with a Hölder continuou...
We introduce new Besov and Triebel-Lizorkin spaces with variable integrable exponent, which are diff...
We give conditions on the exponent function p( · ) that imply the existence of embeddings between t...
Our aim in this paper is to deal with Sobolev’s embeddings for Sobolev– Orlicz functions with ∇u ∈ L...
In this paper we study the Hardy–Littlewood maximal operator in variable exponent spaces when the ex...
In this article we provide an overview of several open problems in variable expo-nent spaces. The pr...
The field of variable exponent function spaces has witnessed an explosive growth in recent years. Th...
In the past few years the subject of variable exponent spaces has undergone a vast development. Neve...
summary:Our aim in this paper is to deal with the boundedness of the Hardy-Littlewood maximal operat...
In this paper some results about the maximal operator and the Sobolev spaces are presented, in the f...
Abstract. In this paper we study the Sobolev Trace Theorem for variable exponent spaces with critica...
For the Riesz potential of variable order over bounded domains in Euclidean space, we prove the boun...
Abstract. We show that a norm version of Hardy’s inequality holds in a variable exponent Sobolev spa...
AbstractIn this paper we study the Sobolev embedding theorem for variable exponent spaces with criti...
The authors introduce Herz-Morrey-Hardy spaces with variable exponents and establish the characteriz...
We show that a function in the variable exponent Sobolev spaces coincides with a Hölder continuou...
We introduce new Besov and Triebel-Lizorkin spaces with variable integrable exponent, which are diff...
We give conditions on the exponent function p( · ) that imply the existence of embeddings between t...
Our aim in this paper is to deal with Sobolev’s embeddings for Sobolev– Orlicz functions with ∇u ∈ L...
In this paper we study the Hardy–Littlewood maximal operator in variable exponent spaces when the ex...