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In this paper, we estimate the essential norm of a weighted composition operator from Hardy space to weighted Bergman space on the unit ball in the complex N-dimensional Euclidean space. In our results, we use Carleson type measures and certain integral operators to estimate the essential norm. [ABSTRACT FROM AUTHOR]

We discuss the boundedness and compactness of extended cesáro operator from n weighted Bergman space to Zygmund-type space on the unit ball of Cn. [ABSTRACT FROM AUTHOR]

The boundedness and compactness of the integral-type operator Due to image rights restrictions, multiple line equation(s) cannot be graphically displayed. where g is a holomorphic function on the unit disk and n ∈ ℕ0, between weighted Bergman spaces are characterized. [ABSTRACT FROM AUTHOR]

Let H(B) denote the space of all holomorphic functions on the unit ball B of ℂn and ℜf(z) = Due to image rights restriction, multiple line equation(s) cannot be graphically displayed the radial derivative of f. Let m be a nonnegative integer and g ∈ H(B) such that g(0) = 0. In this paper we study the boundedness and compactness of the following operator Due to image rights restrictions, multiple line equation(s) cannot be graphically displayed, between different weighted Bergman spaces in the unit ball. [ABSTRACT FROM AUTHOR]

The boundedness of products of differentiation operators and composition operators between the weighted Bergman space and the Bloch type space are discussed in this paper. [ABSTRACT FROM AUTHOR]