AbstractIn this paper we obtain a characterization of little Hankel operators defined on the Bergman space of the unit disk and then extend the result to vector valued Bergman spaces. We then derive from it certain asymptotic properties of little Hankel operators
AbstractWe consider the question for which square integrable analytic functions f and g on the unit ...
We provide a new characterization (valid for all $0 <p<\infty$) of Schatten class membership of Toep...
AbstractWe consider the question for which square integrable analytic functions f and g on the polyd...
AbstractWe study (small) Hankel operators on the Dirichlet space D with symbols in a class of functi...
In this note, we point out that a large family of n×n matrix valued kernel functions defined on the ...
In this paper we obtain a condition for analytic square integrable functions \(f,g\) which guarantee...
AbstractIn this paper we study the Hankel convolution operators on the space of even and entire func...
Let D be the unit disc in C. If μ is a finite positive Borel measure on the interval [0, 1) and f is...
AbstractWe consider Hankel operators on the Hardy space of the unit sphere in Cn. We show that a lar...
We find a concrete integral formula for the class of generalized Toeplitz operators $T_a$ in Bergm...
The purpose of the paper is to study the operators on the weighted Bergman spaces on the unit disk $...
AbstractFor α>−1, let Aα2 be the corresponding weighted Bergman space of the unit ball in Cn. For a ...
AbstractWe show that Toeplitz or small Hankel operators with symbols in L∞,1 is a generalization of ...
AbstractIn this paper we investigate Hankel operators Hf¯:Am2→Am2⊥ with anti-holomorphic symbols f¯=...
AbstractLet s be a non-vanishing Stieltjes moment sequence and let μ be a representing measure of it...
AbstractWe consider the question for which square integrable analytic functions f and g on the unit ...
We provide a new characterization (valid for all $0 <p<\infty$) of Schatten class membership of Toep...
AbstractWe consider the question for which square integrable analytic functions f and g on the polyd...
AbstractWe study (small) Hankel operators on the Dirichlet space D with symbols in a class of functi...
In this note, we point out that a large family of n×n matrix valued kernel functions defined on the ...
In this paper we obtain a condition for analytic square integrable functions \(f,g\) which guarantee...
AbstractIn this paper we study the Hankel convolution operators on the space of even and entire func...
Let D be the unit disc in C. If μ is a finite positive Borel measure on the interval [0, 1) and f is...
AbstractWe consider Hankel operators on the Hardy space of the unit sphere in Cn. We show that a lar...
We find a concrete integral formula for the class of generalized Toeplitz operators $T_a$ in Bergm...
The purpose of the paper is to study the operators on the weighted Bergman spaces on the unit disk $...
AbstractFor α>−1, let Aα2 be the corresponding weighted Bergman space of the unit ball in Cn. For a ...
AbstractWe show that Toeplitz or small Hankel operators with symbols in L∞,1 is a generalization of ...
AbstractIn this paper we investigate Hankel operators Hf¯:Am2→Am2⊥ with anti-holomorphic symbols f¯=...
AbstractLet s be a non-vanishing Stieltjes moment sequence and let μ be a representing measure of it...
AbstractWe consider the question for which square integrable analytic functions f and g on the unit ...
We provide a new characterization (valid for all $0 <p<\infty$) of Schatten class membership of Toep...
AbstractWe consider the question for which square integrable analytic functions f and g on the polyd...
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