Log Calabi--Yau pairs of complexity zero and arbitrary index

2024/11/08 by Enwright, Joshua, Figueroa, Fernando · 1 citation
#Algebraic Geometry (math.AG) #FOS: Mathematics

paper · doi:10.48550/arxiv.2411.05343

Abstract

In this article, we give a characterization of log Calabi--Yau pairs of complexity zero and arbitrary index. As an application, we show that a log Calabi--Yau pair of birational complexity zero admits a crepant birational model which is a generalized Bott tower.

Cited by

• On quasi-Albanese morphisms for log canonical Calabi-Yau pairs

Related

• Log Calabi-Yau pairs of birational complexity zero
• Birational complexity of log Calabi-Yau 3-folds
• Birational complexity and conic fibrations
• Some Results about the Index Conjecture for log Calabi-Yau Pairs
• Birational complexity and dual complexes