Building on the author's recent work with Jan Maas and Jan van Neerven, this paper establishes the equivalence of two norms (one using a maximal function, the other a square function) used to define a Hardy space on ℝn with the Gaussian measure, that i
We study various characterizations of the Hardy spaces $H^p(ℤ)$ via the discrete Hilbert transform a...
AbstractWe obtain a comparison of the level sets for two maximal functions on a space of homogeneous...
We study the Hardy-Littlewood maximal operator $M$ on $L^{p({\cdot})}(X)$ when $X$ is an unbounded (...
In this thesis we study a preprint by Pierre Portal that introduces Gaussian Hardy Spaces and proves...
Abstract. An atomic Hardy space H1(\u3b3) associated to the Gauss measure \u3b3 in Rn has been intro...
This thesis is based on a preprint by Pierre Portal [Por12]. This thesis is about Hardy spaces and i...
In order to characterize the Hardy spaces on an n-dimensional Euclidean space, several maximal funct...
Abstract. Maximal and atomic Hardy spaces Hp and HpA, 0 < p 1, are considered in the setting of ...
Hardy space theory has been studied on manifolds or metric measure spaces equipped with either Gauss...
We study, in in L1(Rn;ƴ) with respect to the gaussian measure, non-tangential maximal functions and ...
Abstract. Let X be a metric space with doubling measure, and L be a non-negative, self-adjoint opera...
Funding Information: Open Access funding provided by Aalto University. The author was supported by t...
In this talk I shall compare two atomic Hardy spaces H1 and h1 on a class of metric measure spaces o...
The purpose of this paper is to prove the Lp(Rn, dγ) boundedness, for p > 1, of the non-centered Har...
We study the Hardy-Littlewood maximal operator M on Lp(·)(X) when X is an unbounded (quasi)metric me...
We study various characterizations of the Hardy spaces $H^p(ℤ)$ via the discrete Hilbert transform a...
AbstractWe obtain a comparison of the level sets for two maximal functions on a space of homogeneous...
We study the Hardy-Littlewood maximal operator $M$ on $L^{p({\cdot})}(X)$ when $X$ is an unbounded (...
In this thesis we study a preprint by Pierre Portal that introduces Gaussian Hardy Spaces and proves...
Abstract. An atomic Hardy space H1(\u3b3) associated to the Gauss measure \u3b3 in Rn has been intro...
This thesis is based on a preprint by Pierre Portal [Por12]. This thesis is about Hardy spaces and i...
In order to characterize the Hardy spaces on an n-dimensional Euclidean space, several maximal funct...
Abstract. Maximal and atomic Hardy spaces Hp and HpA, 0 < p 1, are considered in the setting of ...
Hardy space theory has been studied on manifolds or metric measure spaces equipped with either Gauss...
We study, in in L1(Rn;ƴ) with respect to the gaussian measure, non-tangential maximal functions and ...
Abstract. Let X be a metric space with doubling measure, and L be a non-negative, self-adjoint opera...
Funding Information: Open Access funding provided by Aalto University. The author was supported by t...
In this talk I shall compare two atomic Hardy spaces H1 and h1 on a class of metric measure spaces o...
The purpose of this paper is to prove the Lp(Rn, dγ) boundedness, for p > 1, of the non-centered Har...
We study the Hardy-Littlewood maximal operator M on Lp(·)(X) when X is an unbounded (quasi)metric me...
We study various characterizations of the Hardy spaces $H^p(ℤ)$ via the discrete Hilbert transform a...
AbstractWe obtain a comparison of the level sets for two maximal functions on a space of homogeneous...
We study the Hardy-Littlewood maximal operator $M$ on $L^{p({\cdot})}(X)$ when $X$ is an unbounded (...
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