On quasi-Albanese morphisms for log canonical Calabi-Yau pairs
Yiming Zhu
TL;DR
This paper investigates the structure of quasi-Albanese morphisms in log canonical Calabi-Yau pairs, providing new insights and characterizations, including a criterion for identifying toric pairs.
Contribution
It offers new structural results on quasi-Albanese morphisms and characterizes toric pairs within the context of log canonical Calabi-Yau pairs.
Findings
Structural results on quasi-Albanese morphisms
Characterization of toric pairs
Applications to log canonical Calabi-Yau pairs
Abstract
In this note, we study quasi-Albanese morphisms for log canonical Calabi-Yau pairs and obtain several structural results. As an application, we prove a characterization of toric pairs.
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Taxonomy
TopicsAdvanced Combinatorial Mathematics · Algebraic Geometry and Number Theory · Geometry and complex manifolds