A note on degenerations of del Pezzo surfaces
arXiv:1108.5051 · doi:10.5802/aif.2934
Abstract
We prove that for a Q-Gorenstein degeneration $X$ of del Pezzo surfaces, the number of non-Du Val singularities is at most $Ï(X)+2$. Degenerations with $Ï(X)+2$ and $Ï(X)+1$ non-Du Val points are investigated.
16 pages, LaTeX, to appear at Annales de l'Institut Fourier