Add to ORKGLet be a positive Radon measure on which may be nondoubling. The only condition that satisfies is for all , , and some fixed constant . In this paper, we introduce the operator related to such a measure and assume it is bounded on . We then establish its boundedness, respectively, from the Lebesgue space to the weak Lebesgue space , from the Hardy space to and from the Lesesgue space to the space . As a corollary, we obtain the boundedness of in the Lebesgue space with .</p
We will introduce the k times modified centered and uncentered Hardy-Littlewood max-imal operators o...
Let m¿2,¿>1 and define the multilinear Littlewood¿Paley¿Stein operators by g¿¿,¿(f¿ )(x)=(¿Rn+1+(tt+...
Abstract. We establish a sharp estimate for a multilinear Littlewood–Paley operator. As an applicati...
Let μ be a positive Radon measure on ℝd which may be nondoubling. The only condition t...
Abstract Let be a nonnegative Radon measure on which only satisfies the following growth conditi...
Let μ be a nonnegative Radon measure on Rd which only satisfies the following growth condition that ...
We study the Hardy-Littlewood maximal operator $M$ on $L^{p({\cdot})}(X)$ when $X$ is an unbounded (...
summary:We consider Littlewood-Paley functions associated with a non-isotropic dilation group on $\B...
summary:We consider Littlewood-Paley functions associated with a non-isotropic dilation group on $\B...
We study the Hardy-Littlewood maximal operator M on Lp(·)(X) when X is an unbounded (quasi)metric me...
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 maximal operators...
Let (X,d,μ) be a metric measure space which satisfies the geometrically doubling measure and the upp...
The authors prove that the parametrized area integral and function are bounded from the weighted ...
It is well-known that Littlewood-Paley operators formed with respect to lacunary sets of finite orde...
We will introduce the k times modified centered and uncentered Hardy-Littlewood max-imal operators o...
Let m¿2,¿>1 and define the multilinear Littlewood¿Paley¿Stein operators by g¿¿,¿(f¿ )(x)=(¿Rn+1+(tt+...
Abstract. We establish a sharp estimate for a multilinear Littlewood–Paley operator. As an applicati...
Let μ be a positive Radon measure on ℝd which may be nondoubling. The only condition t...
Abstract Let be a nonnegative Radon measure on which only satisfies the following growth conditi...
Let μ be a nonnegative Radon measure on Rd which only satisfies the following growth condition that ...
We study the Hardy-Littlewood maximal operator $M$ on $L^{p({\cdot})}(X)$ when $X$ is an unbounded (...
summary:We consider Littlewood-Paley functions associated with a non-isotropic dilation group on $\B...
summary:We consider Littlewood-Paley functions associated with a non-isotropic dilation group on $\B...
We study the Hardy-Littlewood maximal operator M on Lp(·)(X) when X is an unbounded (quasi)metric me...
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 maximal operators...
Let (X,d,μ) be a metric measure space which satisfies the geometrically doubling measure and the upp...
The authors prove that the parametrized area integral and function are bounded from the weighted ...
It is well-known that Littlewood-Paley operators formed with respect to lacunary sets of finite orde...
We will introduce the k times modified centered and uncentered Hardy-Littlewood max-imal operators o...
Let m¿2,¿>1 and define the multilinear Littlewood¿Paley¿Stein operators by g¿¿,¿(f¿ )(x)=(¿Rn+1+(tt+...
Abstract. We establish a sharp estimate for a multilinear Littlewood–Paley operator. As an applicati...