Minimal discrepancies of hypersurface singularities

1997/11/26 by Vladimir Masek, Masek, Vladimir
Mathematics · #14E15 (Primary) 14B05 #14E30 #14J70 (Secondary) #Algebraic Geometry (math.AG) #FOS: Mathematics #alg-geom #math.AG #msc:14B05 #msc:14E15 #msc:14E30 #msc:14J70

paper · pdf · doi:10.48550/arxiv.alg-geom/9711034

12 pages, AMS-LaTeX 1.2

arxiv created 1997/11/26 · arxiv updated 2009/11/30

Abstract

We give an upper bound for the minimal discrepancies of hypersurface singularities. As an application, we show that Shokurov's conjecture is true for log-terminal threefolds.

Related

• An optimal gap of minimal log discrepancies of threefold non-canonical singularities
• Singularities with the highest Mather minimal log discrepancy
• ACC for minimal log discrepancies of terminal threefolds
• Bounding minimal log discrepancies of general arrangement varieties
• Minimal discrepancies of toric singularities