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The Log Canonical Threshold Revisited

Algebraic Geometry, Geometry and seminar by James McKernan, University of California, San Diego

Hosted by Institute for Advanced Study

Wednesday 12:00–13:00 New York (GMT-4)

Recording available

Princeton, United States · Hybrid
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Recording

1 h 1 min

Abstract

James McKernan discusses the log canonical threshold in birational geometry and Mori theory, and its extension to the classification of foliations on algebraic varieties. He introduces a foliated version of the threshold, proposes that it satisfies the ascending chain condition, and verifies this in dimension two. The approach introduces an interpolated canonical divisor and establishes that the minimal model program can be run for these divisors.

Topics

birational geometryminimal model programfoliations