Add to ORKGWe show that any positive Rajchman measure of Minkowski dimension $0$ has a non-natural spectrum as an element of the multiplier algebra of $H^{1}_{0}(\T)$. The proof is based on the estimation of the norm of the convolution operator given by a singular measure on $H_{0}^{1}(\T)$
Abstract. We extend the recently developed Lp-theory for the maximal reg-ularity of the abstract Cau...
This paper studies the boundedness and compactness of the coefficient multiplier operators between v...
It is well-known that Toeplitz operators on the Hardy space of the unit disc are characterized by th...
We study the space of functions $\phi\colon \NN\to \CC$ such that there is a Hilbert space $H$, a po...
AbstractStein's theorem on the interpolation of a family of operators between two analytic spaces is...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
AbstractSeveral notions from the abstract spectral theory of bounded linear operators on Banach spac...
ABSTRACT. In this paper we consider Fourier multipliers on local Hardy spaces hp (0 Ú p 1) for Chébl...
Assume that K: H → T is a bounded operator, where H and T are Hilbert spaces and ρ is a measure on t...
We study the Dunkl convolution operators on Herz-type Hardy spaces ℋα,2p and we establish a version ...
Abstract We investigate a new kind of Hardy operator Hμ $H_{\mu}$ with respect to arbitrary positive...
Let (X,d,μ) be a metric measure space endowed with a distance d and a nonnegative Borel doubling mea...
In this paper we consider Fourier multipliers on local Hardy spaces \qin (0<p≤1) for Chébli-Trimèche...
AbstractStein's theorem on the interpolation of a family of operators between two analytic spaces is...
We call an $L^{p}$-multiplier m tame if for each complex homomorphism χ acting on the space of $L^{p...
Abstract. We extend the recently developed Lp-theory for the maximal reg-ularity of the abstract Cau...
This paper studies the boundedness and compactness of the coefficient multiplier operators between v...
It is well-known that Toeplitz operators on the Hardy space of the unit disc are characterized by th...
We study the space of functions $\phi\colon \NN\to \CC$ such that there is a Hilbert space $H$, a po...
AbstractStein's theorem on the interpolation of a family of operators between two analytic spaces is...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
AbstractSeveral notions from the abstract spectral theory of bounded linear operators on Banach spac...
ABSTRACT. In this paper we consider Fourier multipliers on local Hardy spaces hp (0 Ú p 1) for Chébl...
Assume that K: H → T is a bounded operator, where H and T are Hilbert spaces and ρ is a measure on t...
We study the Dunkl convolution operators on Herz-type Hardy spaces ℋα,2p and we establish a version ...
Abstract We investigate a new kind of Hardy operator Hμ $H_{\mu}$ with respect to arbitrary positive...
Let (X,d,μ) be a metric measure space endowed with a distance d and a nonnegative Borel doubling mea...
In this paper we consider Fourier multipliers on local Hardy spaces \qin (0<p≤1) for Chébli-Trimèche...
AbstractStein's theorem on the interpolation of a family of operators between two analytic spaces is...
We call an $L^{p}$-multiplier m tame if for each complex homomorphism χ acting on the space of $L^{p...
Abstract. We extend the recently developed Lp-theory for the maximal reg-ularity of the abstract Cau...
This paper studies the boundedness and compactness of the coefficient multiplier operators between v...
It is well-known that Toeplitz operators on the Hardy space of the unit disc are characterized by th...