An inequality for adjoint rational surfaces
Christian Haase, Josef Schicho

TL;DR
This paper extends a known inequality from convex lattice polygons, which correspond to toric surfaces, to a broader class of rational surfaces, enhancing the understanding of their geometric properties.
Contribution
The paper introduces a generalized inequality applicable to all rational surfaces, expanding the scope beyond toric surfaces.
Findings
Established a new inequality for rational surfaces
Extended convex lattice polygon inequality to rational surfaces
Provided theoretical framework for further geometric analysis
Abstract
We generalize an inequality for convex lattice polygons -- aka toric surfaces -- to general rational surfaces.
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Taxonomy
TopicsAlgebraic Geometry and Number Theory · Geometric and Algebraic Topology · Advanced Combinatorial Mathematics
