We introduce a natural generalization of a well-studied integration operator acting on the family of Hardy spaces in the unit disc. We study the boundedness and compactness properties of the operator and finally we use these results to give simple proofs of a result of Rättyä and another result by Cohn and Verbitsky
summary:In this paper, it is proved that the Fourier integral operators of order $m$, with $-n < m \...
In this paper we characterize the boundedness, compactness, and weak compactness of the integration...
We study a Toeplitz-type operator Qμ between the holomorphic Hardy spaces Hp and Hq of the unit ball...
We introduce a natural generalization of a well-studied integration operator acting on the family of...
We completely describe the boundedness of the Volterra type operator $J_g$ between Hardy spaces in t...
We completely characterize the boundedness of the Volterra type integration operators Jb acting from...
AbstractIt was well known that Calderón–Zygmund operators T are bounded on Hp for nn+ε<p⩽1 provided ...
Characterization of the mapping properties such as boundedness, compactness, measure of non-compactn...
For a Dirichlet series symbol g(s)=∑n≥1bnn−s, the associated Volterra operator Tg acting on a Dirich...
For analytic functions g on the unit disk with non-negative Maclaurin coefficients, we describe the ...
AbstractThis article establishes the boundedness of the generalized Cesàro operator on holomorphic H...
We show boundedness of multiplication operators $M_g$ on Hardy spaces for Fourier integral operators...
We characterise composition operators between Hardy spaces. Certain growth conditions for generalize...
AbstractLet T be a product Calderón–Zygmund singular integral introduced by Journé. Using an elegant...
We find a concrete integral formula for the class of generalized Toeplitz operators in Bergman space...
summary:In this paper, it is proved that the Fourier integral operators of order $m$, with $-n < m \...
In this paper we characterize the boundedness, compactness, and weak compactness of the integration...
We study a Toeplitz-type operator Qμ between the holomorphic Hardy spaces Hp and Hq of the unit ball...
We introduce a natural generalization of a well-studied integration operator acting on the family of...
We completely describe the boundedness of the Volterra type operator $J_g$ between Hardy spaces in t...
We completely characterize the boundedness of the Volterra type integration operators Jb acting from...
AbstractIt was well known that Calderón–Zygmund operators T are bounded on Hp for nn+ε<p⩽1 provided ...
Characterization of the mapping properties such as boundedness, compactness, measure of non-compactn...
For a Dirichlet series symbol g(s)=∑n≥1bnn−s, the associated Volterra operator Tg acting on a Dirich...
For analytic functions g on the unit disk with non-negative Maclaurin coefficients, we describe the ...
AbstractThis article establishes the boundedness of the generalized Cesàro operator on holomorphic H...
We show boundedness of multiplication operators $M_g$ on Hardy spaces for Fourier integral operators...
We characterise composition operators between Hardy spaces. Certain growth conditions for generalize...
AbstractLet T be a product Calderón–Zygmund singular integral introduced by Journé. Using an elegant...
We find a concrete integral formula for the class of generalized Toeplitz operators in Bergman space...
summary:In this paper, it is proved that the Fourier integral operators of order $m$, with $-n < m \...
In this paper we characterize the boundedness, compactness, and weak compactness of the integration...
We study a Toeplitz-type operator Qμ between the holomorphic Hardy spaces Hp and Hq of the unit ball...
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