In this paper we prove mixed inequalities for the maximal operator (Formula presented.), for general Young functions Φ with certain additional properties, improving and generalizing some previous estimates for the Hardy–Littlewood maximal operator proved by E. Sawyer. We show that given (Formula presented.), if (Formula presented.) are weights belonging to the A1-Muckenhoupt class and Φ is a Young function as above, then the inequality (Formula presented.) holds for every positive t. A motivation for studying these type of estimates is to find an alternative way to prove the boundedness properties of (Formula presented.). Moreover, it is well-known that for the particular case (Formula presented.) with (Formula presented.) these maximal fun...
We improve on several mixed weak type inequalities both for the Hardy-Littlewoodmaximal function and...
In this work we will study Hardy-Littlewood maximal function and maximal operator, basing on both cl...
AbstractWeight functions are characterized so that Hardy–Littlewood maximal operator is bounded in c...
In this article we prove mixed inequalities for maximal operators associated to Young functions, whi...
We show that if v∈ A∞ and u∈ A1, then there is a constant c depending on the A1 constant of u and th...
Para una función de Young, definimos el operador maximal generalizado asociado a dicha función y est...
We show that if $v\in A_\infty$ and $u\in A_1$, then there is a constant $c$ depending on the $A_1$...
We show that if $v\in A_\infty$ and $u\in A_1$, then there is a constant $c$ depending on the $A_1$...
We improve on several mixed weak type inequalities both for the Hardy-Littlewood maximal function an...
We study weighted modular inequalities for a generalized maximal operator associated to a Young func...
In [13] Muckenhoupt proved the fundamental result characterizing all the weights for which the Hardy...
In this note we describe some recent advances in the area of maximal function inequalities. We also ...
Suppose u, v, w, and t are weight functions on an appropriate measure space (X,μ), and $Φ_1$, $Φ_2$ ...
AbstractWeight functions are characterized so that Hardy–Littlewood maximal operator is bounded in c...
We improve on several mixed weak type inequalities both for the Hardy-Littlewood maximal function an...
We improve on several mixed weak type inequalities both for the Hardy-Littlewoodmaximal function and...
In this work we will study Hardy-Littlewood maximal function and maximal operator, basing on both cl...
AbstractWeight functions are characterized so that Hardy–Littlewood maximal operator is bounded in c...
In this article we prove mixed inequalities for maximal operators associated to Young functions, whi...
We show that if v∈ A∞ and u∈ A1, then there is a constant c depending on the A1 constant of u and th...
Para una función de Young, definimos el operador maximal generalizado asociado a dicha función y est...
We show that if $v\in A_\infty$ and $u\in A_1$, then there is a constant $c$ depending on the $A_1$...
We show that if $v\in A_\infty$ and $u\in A_1$, then there is a constant $c$ depending on the $A_1$...
We improve on several mixed weak type inequalities both for the Hardy-Littlewood maximal function an...
We study weighted modular inequalities for a generalized maximal operator associated to a Young func...
In [13] Muckenhoupt proved the fundamental result characterizing all the weights for which the Hardy...
In this note we describe some recent advances in the area of maximal function inequalities. We also ...
Suppose u, v, w, and t are weight functions on an appropriate measure space (X,μ), and $Φ_1$, $Φ_2$ ...
AbstractWeight functions are characterized so that Hardy–Littlewood maximal operator is bounded in c...
We improve on several mixed weak type inequalities both for the Hardy-Littlewood maximal function an...
We improve on several mixed weak type inequalities both for the Hardy-Littlewoodmaximal function and...
In this work we will study Hardy-Littlewood maximal function and maximal operator, basing on both cl...
AbstractWeight functions are characterized so that Hardy–Littlewood maximal operator is bounded in c...