Rational double points on Enriques surfaces

Abstract

We classify, up to some lattice-theoretic equivalence, all possible configurations of rational double points that can appear on a surface whose minimal resolution is a complex Enriques surface.

29 pages. This paper has been accepted for publication in SCIENCE CHINA Mathematics

References in corpus (5)

• Geography of irreducible plane sextics
• On an Enriques surface associated with a quartic Hessian surface
• Gorenstein $\mathbb{Q}$-homology projective planes
• On Enriques surfaces with four cusps
• Moduli of Gorenstein Q-homology projective planes

Cited by in corpus (1)

• On an Enriques surface associated with a quartic Hessian surface