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We show that weighted Bergman projections, corresponding to weights of theform $M(z)(1-|z|^2)^{\alpha}$ where $\alpha>-1$ and $M(z)$ is a radiallysymmetric, strictly positive and at least $C^2$ function on the unit disc, are$L^p$ regular.

$L^p$ Regularity of Some Weighted Bergman Projections on the Unit Disc