Which powers of holomorphic functions are integrable?
arXiv:0805.0756
Abstract
We show that every limit of log canonical thresholds of n-variable functions is also a log canonical threshold of an (n-1)-variable function.
References in corpus (3)
Cited by in corpus (23)
- Shokurov's ACC Conjecture for log canonical thresholds on smooth varieties
- Existence of valuations with smallest normalized volume
- Log canonical thresholds of smooth Fano threefolds. With an appendix by Jean-Pierre Demailly
- On semi-continuity problems for minimal log discrepancies
- A boundedness conjecture for minimal log discrepancies on a fixed germ
- IMPANGA lecture notes on log canonical thresholds
- ACC for log canonical thresholds
- Shokurov's conjecture on conic bundles with canonical singularities
- Existence of log canonical flips and a special LMMP
- A Minimizing Valuation is Quasi-monomial
- ACC for log canonical threshold polytopes
- Gap conjecture for 3-dimensional canonical thresholds
- Discreteness of log discrepancies over log canonical triples on a fixed pair
- Log canonical thresholds on smooth varieties: the Ascending Chain Condition
- Ideal-adic semi-continuity problem for minimal log discrepancies
- A connectedness theorem over the spectrum of a formal power series ring
- Ideal-adic semi-continuity of minimal log discrepancies on surfaces
- Accumulation point theorem for generalized log canonical thresholds
- The Ascending Chain Condition for log canonical thresholds on l.c.i. varieties
- Semi-continuity of Complex Singularity Exponents in Singular Central Fiber Cases
- Sequences of LCT-polytopes
- Infinitesimal structure of log canonical thresholds
- Smooth 3-dimensional canonical thresholds