IMPANGA lecture notes on log canonical thresholds

Abstract

These are lecture notes from the IMPANGA 2010 Summer school. They give an introduction to log canonical thresholds, covering some basic properties, examples, and some recent results and open questions.

36 pages; to appear in the proceedings of the IMPANGA 2010 Summer school

References in corpus (4)

• F-thresholds and Bernstein-Sato polynomials
• Shokurov's ACC Conjecture for log canonical thresholds on smooth varieties
• A survey of test ideals
• Which powers of holomorphic functions are integrable?

Cited by in corpus (6)

• Stability and singularities of relative hypersurfaces
• Desingularization in Computational Applications and Experiments
• Log canonical threshold, Segre classes, and polygamma functions
• Ensemble equivalence for mean field models and plurisubharmonicity
• Mixed Łojasiewicz exponents, log canonical thresholds of ideals and bi-Lipschitz equivalence
• Semi-continuity of Complex Singularity Exponents in Singular Central Fiber Cases