Add to ORKGAbstract. We give a simple proof of a result of R. Rochberg and M. Taibleson [6] that various maximal operators on a homogeneous tree, including the Hardy–Littlewood and spherical maximal operators, are of weak type (1, 1). This result extends to corresponding maximal operators on a transitive group of isometries of the tree. Dedicated to the memory of Andrzej Hulanicki 1
We prove that maximal operators associated with heat-diffusion semigroups corresponding to expansion...
For a Lie group G with left-invariant Haar measure and associated Lebesgue spaces L^p(G), we conside...
In this paper, we study the weak-type (1, 1), and strong type (p,p) ( 1 < p < + 1e) boundedness of ...
Abstract. We study a maximal operator defined on spaces of homogeneous type, and we prove that this ...
We will introduce the $k$ times modified centered and uncentered Hardy-Littlewood maximal operators ...
We will introduce the k times modified centered and uncentered Hardy-Littlewood max-imal operators o...
We consider weak type $ (1,1) $ type estimates of Hardy-Littlewood maximal operators on a compact me...
AbstractLet X be a homogeneous tree. We study the heat diffusion process associated with the nearest...
AbstractLet X be a homogeneous tree. We study the heat diffusion process associated with the nearest...
We prove that, in arbitrary finite dimensions, the maximal operator for the Laguerre semigroup is of...
We will introduce the $k$ times modified centered and uncentered Hardy-Littlewood maximal operators...
AbstractWeight functions are characterized so that Hardy–Littlewood maximal operator is bounded in c...
We study the mapping properties of the Hardy--Littlewood fractional maximal operator between Lorentz...
For each p in [1,∞) let Ep denote the region of holomorphy of the Ornstein-Uhlenbeck semigroup {Ht :...
In this note we describe some recent advances in the area of maximal function inequalities. We also ...
We prove that maximal operators associated with heat-diffusion semigroups corresponding to expansion...
For a Lie group G with left-invariant Haar measure and associated Lebesgue spaces L^p(G), we conside...
In this paper, we study the weak-type (1, 1), and strong type (p,p) ( 1 < p < + 1e) boundedness of ...
Abstract. We study a maximal operator defined on spaces of homogeneous type, and we prove that this ...
We will introduce the $k$ times modified centered and uncentered Hardy-Littlewood maximal operators ...
We will introduce the k times modified centered and uncentered Hardy-Littlewood max-imal operators o...
We consider weak type $ (1,1) $ type estimates of Hardy-Littlewood maximal operators on a compact me...
AbstractLet X be a homogeneous tree. We study the heat diffusion process associated with the nearest...
AbstractLet X be a homogeneous tree. We study the heat diffusion process associated with the nearest...
We prove that, in arbitrary finite dimensions, the maximal operator for the Laguerre semigroup is of...
We will introduce the $k$ times modified centered and uncentered Hardy-Littlewood maximal operators...
AbstractWeight functions are characterized so that Hardy–Littlewood maximal operator is bounded in c...
We study the mapping properties of the Hardy--Littlewood fractional maximal operator between Lorentz...
For each p in [1,∞) let Ep denote the region of holomorphy of the Ornstein-Uhlenbeck semigroup {Ht :...
In this note we describe some recent advances in the area of maximal function inequalities. We also ...
We prove that maximal operators associated with heat-diffusion semigroups corresponding to expansion...
For a Lie group G with left-invariant Haar measure and associated Lebesgue spaces L^p(G), we conside...
In this paper, we study the weak-type (1, 1), and strong type (p,p) ( 1 < p < + 1e) boundedness of ...