AbstractWe study (small) Hankel operators on the Dirichlet space D with symbols in a class of function space, and show that such (small) Hankel operators are closely related to the corresponding Hankel operators on the Bergman space La2 and the Hardy space H2
AbstractLet H be a separable Hilbert space and K be the ideal of compact operators on H. A T∈K is sa...
AbstractA meromorphic analogue to the corona problem is formulated and studied and its solutions are...
AbstractIn this paper we obtain a characterization of little Hankel operators defined on the Bergman...
AbstractLet μ be a complex Borel measure on the unit ball of Cn and α>−1. We characterize the measur...
Let $\mu$ be a positive Borel measure on the interval [0,1). For $\alpha>0$, the Hankel matrix $\mat...
Let $\mu$ be a positive Borel measure on the interval $[0,1)$. For $\gamma>0$, the Hankel matrix $\m...
Let $\mu$ be a positive Borel measure on the interval [0,1). For $\beta > 0$, The generalized Hankel...
AbstractWe consider the question for which square integrable analytic functions f and g on the polyd...
AbstractWhen A∈B(H) and B∈B(K) are given, we denote by MC the operator acting on the Hilbert space H...
AbstractWe introduce the following integral-type operator on the space H(B) of all holomorphic funct...
Although the classical Hardy inequality is valid only in the three- and higher dimensional case, Lap...
AbstractSuppose φ is a holomorphic mapping from the polydisk Dm into the polydisk Dn, or from the po...
Let $$(Lv)(t)=sum^{n} _{i,j=1} (-1)^{j} d_{j} left( s^{2alpha}(t) b_{ij}(t) mu(t) d_{i}v(t)right),$$...
AbstractWe consider composition operators in the Dirichlet space of the unit disc in the plane. Vari...
AbstractFor 1⩽α<2, we consider the Toeplitz operator Tμ,α on Bloch-type space Bα(Bn) in the unit bal...
AbstractLet H be a separable Hilbert space and K be the ideal of compact operators on H. A T∈K is sa...
AbstractA meromorphic analogue to the corona problem is formulated and studied and its solutions are...
AbstractIn this paper we obtain a characterization of little Hankel operators defined on the Bergman...
AbstractLet μ be a complex Borel measure on the unit ball of Cn and α>−1. We characterize the measur...
Let $\mu$ be a positive Borel measure on the interval [0,1). For $\alpha>0$, the Hankel matrix $\mat...
Let $\mu$ be a positive Borel measure on the interval $[0,1)$. For $\gamma>0$, the Hankel matrix $\m...
Let $\mu$ be a positive Borel measure on the interval [0,1). For $\beta > 0$, The generalized Hankel...
AbstractWe consider the question for which square integrable analytic functions f and g on the polyd...
AbstractWhen A∈B(H) and B∈B(K) are given, we denote by MC the operator acting on the Hilbert space H...
AbstractWe introduce the following integral-type operator on the space H(B) of all holomorphic funct...
Although the classical Hardy inequality is valid only in the three- and higher dimensional case, Lap...
AbstractSuppose φ is a holomorphic mapping from the polydisk Dm into the polydisk Dn, or from the po...
Let $$(Lv)(t)=sum^{n} _{i,j=1} (-1)^{j} d_{j} left( s^{2alpha}(t) b_{ij}(t) mu(t) d_{i}v(t)right),$$...
AbstractWe consider composition operators in the Dirichlet space of the unit disc in the plane. Vari...
AbstractFor 1⩽α<2, we consider the Toeplitz operator Tμ,α on Bloch-type space Bα(Bn) in the unit bal...
AbstractLet H be a separable Hilbert space and K be the ideal of compact operators on H. A T∈K is sa...
AbstractA meromorphic analogue to the corona problem is formulated and studied and its solutions are...
AbstractIn this paper we obtain a characterization of little Hankel operators defined on the Bergman...
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