summary:We study the behaviour of the $n$-dimensional centered Hardy-Littlewood maximal operator associated to the family of cubes with sides parallel to the axes, improving the previously known lower bounds for the best constants $c_n$ that appear in the weak type $(1,1)$ inequalities
A remark on the derivative of the one-dimensional Hardy-Littlewood maximal function HITOSHI TANAKA* ...
It is well known that the Hardy-Littlewood maximal operator is bounded on Lebesgue spaces if the exp...
summary:We give a quantitative characterization of the pairs of weights $(w,v)$ for which the dyadic...
summary:We study the behaviour of the $n$-dimensional centered Hardy-Littlewood maximal operator ass...
summary:We study the behaviour of the $n$-dimensional centered Hardy-Littlewood maximal operator ass...
The following article appeared in Annals of Mathematics 173.2 (2011): 1013-1023 and may be found at...
In this work we will study Hardy-Littlewood maximal function and maximal operator, basing on both cl...
In this note we describe some recent advances in the area of maximal function inequalities. We also ...
Abstract In this paper, we will prove that, for 1 < p < ∞ $1< p<\infty$ , the L p $L^{p}$ norm of th...
The best constant in the usual $L^p$ norm inequality for the centered Hardy-Littlewood maximal funct...
We will introduce the k times modified centered and uncentered Hardy-Littlewood max-imal operators o...
. The best constant in the usual L p norm inequality for the centered Hardy-Littlewood maximal fun...
We will introduce the $k$ times modified centered and uncentered Hardy-Littlewood maximal operators ...
We show that the smallest constants appearing in the weak type (1, 1) inequalities satisfied by the ...
We will introduce the $k$ times modified centered and uncentered Hardy-Littlewood maximal operators...
A remark on the derivative of the one-dimensional Hardy-Littlewood maximal function HITOSHI TANAKA* ...
It is well known that the Hardy-Littlewood maximal operator is bounded on Lebesgue spaces if the exp...
summary:We give a quantitative characterization of the pairs of weights $(w,v)$ for which the dyadic...
summary:We study the behaviour of the $n$-dimensional centered Hardy-Littlewood maximal operator ass...
summary:We study the behaviour of the $n$-dimensional centered Hardy-Littlewood maximal operator ass...
The following article appeared in Annals of Mathematics 173.2 (2011): 1013-1023 and may be found at...
In this work we will study Hardy-Littlewood maximal function and maximal operator, basing on both cl...
In this note we describe some recent advances in the area of maximal function inequalities. We also ...
Abstract In this paper, we will prove that, for 1 < p < ∞ $1< p<\infty$ , the L p $L^{p}$ norm of th...
The best constant in the usual $L^p$ norm inequality for the centered Hardy-Littlewood maximal funct...
We will introduce the k times modified centered and uncentered Hardy-Littlewood max-imal operators o...
. The best constant in the usual L p norm inequality for the centered Hardy-Littlewood maximal fun...
We will introduce the $k$ times modified centered and uncentered Hardy-Littlewood maximal operators ...
We show that the smallest constants appearing in the weak type (1, 1) inequalities satisfied by the ...
We will introduce the $k$ times modified centered and uncentered Hardy-Littlewood maximal operators...
A remark on the derivative of the one-dimensional Hardy-Littlewood maximal function HITOSHI TANAKA* ...
It is well known that the Hardy-Littlewood maximal operator is bounded on Lebesgue spaces if the exp...
summary:We give a quantitative characterization of the pairs of weights $(w,v)$ for which the dyadic...
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