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Explicit resolutions of double point singularities of surfaces.

Alberto CalabriRita Ferraro — 2002

Collectanea Mathematica

Locally analytically, any isolated double point occurs as a double cover of a smooth surface. It can be desingularized explicitly via the canonical resolution, as it is very well-known. In this paper we explicitly compute the fundamental cycle of both the canonical and minimal resolution of a double point singularity and we classify those for which the fundamental cycle differs from the fiber cycle. Moreover we compute the conditions that a double point singularity imposes to pluricanonical systems....

On the genus of reducible surfaces and degenerations of surfaces

Alberto CalabriCiro CilibertoFlaminio FlaminiRick Miranda — 2007

Annales de l’institut Fourier

We deal with a reducible projective surface X with so-called , which are a generalization of normal crossings. First we compute the p ω ( X ) of X , i.e. the dimension of the vector space of global sections of the dualizing sheaf ω X . Then we prove that, when X is smoothable, i.e. when X is the central fibre of a flat family π : 𝒳 Δ parametrized by a disc, with smooth general fibre, then the ω -genus of the fibres of π is constant.

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