On the boundedness of $n$-folds with $\kappa (X)=n-1$

Abstract

In this note we study certain sufficient conditions for a set of minimal klt pairs $(X,\Delta )$ with $\kappa (X,\Delta )=\dim (X)-1$ to be bounded.

Final version, to appear in "Algebraic Geometry"

References in corpus (5)

• Log Calabi-Yau fibrations
• Invariance of Plurigenera and boundedness for Generalized Pairs
• Boundedness of the base varieties of certain fibrations
• Boundedness of polarized log Calabi-Yau fibrations
• On semi-ampleness of the moduli part

Cited by in corpus (3)

• Boundedness of elliptic Calabi-Yau varieties with a rational section
• Boundedness of stable minimal models with klt singularities
• On the boundedness of canonical models