On the log minimal model program for irreducible symplectic varieties

Abstract

We show the termination of any log-minimal model program for a pair $(X,\Delta )$ of a symplectic manifold $X$ and an effective $\mathbb{R}$-divisor $\Delta$.

References in corpus (4)

• Symplectic singularities
• Jet schemes, log discrepancies and Inversion of Adjunction
• On almost holomorphic Lagrangian fibrations
• Discreteness of log discrepancies over log canonical triples on a fixed pair

Cited by in corpus (3)

• The Hodge diamond of O'Grady's 6-dimensional example
• Birational Geometry of Singular Moduli Spaces of O'Grady Type
• On minimal models of projective Hyperkaehler manifolds