Non-normal purely log terminal centres in characteristic \(p \geqslant 3\)
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Publication:2010407
DOI10.1007/s40879-018-00310-7zbMath1461.14021OpenAlexW2964305716MaRDI QIDQ2010407
Publication date: 27 November 2019
Published in: European Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s40879-018-00310-7
Singularities of surfaces or higher-dimensional varieties (14J17) Minimal model program (Mori theory, extremal rays) (14E30)
Related Items (2)
New directions in the minimal model program ⋮ On the relative minimal model program for threefolds in low characteristics
Cites Work
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- Effective Matsusaka's theorem for surfaces in characteristic \(p\)
- Existence of Mori fibre spaces for 3-folds in char \(p\)
- Canonical models of surfaces of general type in positive characteristic
- Elementary counterexamples to Kodaira vanishing in prime characteristic
- Minimal model program for log canonical threefolds in positive characteristic
- Kawamata-Viehweg vanishing fails for log del Pezzo surfaces in characteristic 3
- Rational points on log Fano threefolds over a finite field
- Counterexamples to Kodaira's vanishing and Yau's inequality in positive characteristics
- On base point freeness in positive characteristic
- Existence of flips and minimal models for 3-folds in char $p$
- Existence of minimal models for varieties of log general type
- Non-Cohen-Macaulay canonical singularities
- Introduction
- Purely Log Terminal Threefolds with Non-Normal Centres in Characteristic Two
- On the rationality of Kawamata log terminal singularities in positive characteristic
- The failure of Kodaira vanishing for Fano varieties, and terminal singularities that are not Cohen-Macaulay
- On the three dimensional minimal model program in positive characteristic
- Some elementary examples of non-liftable varieties
- Extension theorems and the existence of flips
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