On equivalent conjectures for minimal log discrepancies on smooth threefolds
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Publication:5858603
DOI10.1090/jag/757zbMath1477.14028arXiv1803.02539OpenAlexW3033238876WikidataQ123299949 ScholiaQ123299949MaRDI QIDQ5858603
Publication date: 14 April 2021
Published in: Journal of Algebraic Geometry (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1803.02539
Related Items (5)
ON BOUNDEDNESS OF DIVISORS COMPUTING MINIMAL LOG DISCREPANCIES FOR SURFACES ⋮ ACC for local volumes and boundedness of singularities ⋮ A simple proof of ACC for minimal log discrepancies for surfaces ⋮ Divisors computing minimal log discrepancies on lc surfaces ⋮ A gap theorem for minimal log discrepancies of noncanonical singularities in dimension three
Cites Work
- Ideal-adic semi-continuity of minimal log discrepancies on surfaces
- Fundamental theorems for the log minimal model program
- Smooth three-dimensional canonical thresholds
- Inversion of adjunction on log canonicity
- Shokurov's ACC conjecture for log canonical thresholds on smooth varieties
- Two two-dimensional terminations
- Jet schemes, log discrepancies and inversion of adjunction
- Resolution of singularities of an algebraic variety over a field of characteristic zero. II
- Discreteness of log discrepancies over log canonical triples on a fixed pair
- Log canonical thresholds on varieties with bounded singularities
- Mld's vs thresholds and flips
- A connectedness theorem over the spectrum of a formal power series ring
- Existence of minimal models for varieties of log general type
- Limits of log canonical thresholds
- 3-FOLD LOG FLIPS
- Introduction to Singularities
- Inversion of adjunction for local complete intersection varieties
- A boundedness conjecture for minimal log discrepancies on a fixed germ
- General elephants of three-fold divisorial contractions
- Introduction
- Divisors computing the minimal log discrepancy on a smooth surface
- Divisorial contractions in dimension three which contract divisors to smooth points
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