An explicit Enriques surface with an automorphism of minimum entropy
Simon Brandhorst, Matthias Zach

TL;DR
This paper provides explicit equations for a specific automorphism of an Enriques surface that has the lowest possible topological entropy, using a computer-aided approach involving elliptic fibrations.
Contribution
It introduces a computer-aided method to explicitly derive equations for the minimal entropy automorphism on an Enriques surface.
Findings
Explicit equations for the automorphism are obtained.
The automorphism has minimum topological entropy on the surface.
Elliptic fibrations are used in the derivation process.
Abstract
We derive explicit equations for the Oguiso-Yu automorphism of minimum topological entropy on a complex Enriques surface. The approach is computer aided and makes use of elliptic fibrations.
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Taxonomy
TopicsAlgebraic Geometry and Number Theory · Geometric and Algebraic Topology · Geometric Analysis and Curvature Flows
