Degree 3 codimension-one distributions on P3 have a restricted set of possible Chern classes, are stable whenever c2 is at least 3, and the moduli space for Chern classes (-1,3,5) has dimension 42.
Irreducible components of the space of holomorphic foliations of degree two in CP(n), n ≥ 3
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Codimension one distributions of degree 3 on the three-dimensional projective space
Degree 3 codimension-one distributions on P3 have a restricted set of possible Chern classes, are stable whenever c2 is at least 3, and the moduli space for Chern classes (-1,3,5) has dimension 42.