Abstract
In this paper we prove that a normal Gorenstein surface dominated by $\mathbf{P}2$ is isomorphic to a quotient $\mathbf{P}^2/G$, where $G$ is a finite group of automorphisms of $\mathbf{P}^2$ (except possibly for one surface $V_8'$). We can completely classify all such quotients. Some natural conjectures when the surface is not Gorenstein are also stated.
Citation
R. V. Gurjar. C. R. Pradeep. D.-Q. Zhang. "On Gorenstein surfaces dominated by {${\bf P}\sp 2$}." Nagoya Math. J. 168 41 - 63, 2002.
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