Fabrizio Catanese

most citedSingularities of normal quartic surfaces II (char=2)

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math.AG2025

A new coding theory, for normal surfaces, and ADE singularities, I

Fabrizio Catanese

In this article we extend the theory of the binary codes (the strict code $K$ and the extended code $K^{'}$ ), associated to a projective nodal surface, to a coding…

math.AG2021★ 1 cited

Singularities of normal quartic surfaces II (char=2)

Fabrizio Catanese, Matthias Schütt

We show, in this second part, that the maximal number of singular points of a quartic surface $X \subset P_{K}^{3}$ defined over an algebraically closed field $K$ of character…