Omegar Calvo-Andrade, Fernando Cukierman
Published 2006-11-20Version 1
In this note we analyse the Exceptional Component of the space of integrable forms of degree two, introduced by Cerveau-Lins Neto, in terms of the geometry of Veronese curves and classical invariant theory.
Degree of the exceptional component of foliations in P3
Foliations on $\mathbb{CP}^3$ of degree $2$ that have a line as singular set
The polar family of webs and foliations
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