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In this paper we characterize the kernel of an intermediate Hankel operator on the Bergman space in terms of the inner divisors and obtain a characterization for finite rank intermediate Hankel operators.
In this paper we consider a class of weighted integral operators on L 2 (0, ∞) and show that they are unitarily equivalent to little Hankel operators between weighted Bergman spaces of the right half plane. We use two parameters α, β ∈ (−1, ∞) and involve two weights to define Bergman spaces of the domain and range of the little Hankel operators. We… (More)