Abstract
Let $\mathbb{D}$ be the open unit disk with its boundary $\partial\mathbb{D}$ in the complex plane $\mathbb{C}$ and $dA(z)=\frac{1}{\pi}dx\, dy,$ the normalized area measure on $\mathbb{D}.$ Let $L_{a}^{2}(\mathbb{D}, dA)$ be the Bergman space consisting of analytic functions on $\mathbb{D}$ that are also in $L^2(\mathbb{D}, dA).$ In this paper we obtain certain distance estimates for bounded linear operators defined on the Bergman space.
Citation
Namita Das. Madhusmita Sahoo. "Certain distance estimates for operators on the Bergman space." Banach J. Math. Anal. 8 (2) 193 - 203, 2014. https://doi.org/10.15352/bjma/1396640063
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