Koll\'ar-type effective freeness for quasi-log canonical pairs
Osamu Fujino
TL;DR
This paper establishes Kollár-type effective basepoint-free theorems for quasi-log canonical pairs, advancing the understanding of their geometric properties and providing new tools for algebraic geometry.
Contribution
It introduces Kollár-type effective freeness results specifically for quasi-log canonical pairs, a class of singularities in algebraic geometry.
Findings
Proved Kollár-type effective basepoint-free theorems for quasi-log canonical pairs
Extended the theory of basepoint-freeness to a broader class of singularities
Provided new techniques for studying the geometry of quasi-log canonical pairs
Abstract
We prove Koll\'ar-type effective basepoint-free theorems for quasi-log canonical pairs.
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Taxonomy
TopicsGeometry and complex manifolds · Advanced Topology and Set Theory · Algebraic Geometry and Number Theory