2022
DOI: 10.1007/s00209-022-03001-y
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Moduli of distributions via singular schemes

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Cited by 3 publications
(1 citation statement)
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“…Consider the subfunctor Fol P X of Dist P X of integrable distributions. Quallbrunn proved in [40,Proposition 6.3] that there is a subscheme F P (X) ⊂ D P (X) which represents Fol P X and this space is called the space of holomorphic foliations with Hilbert polynomial equal to P , see [21] for more details.…”
Section: Moduli Spaces Of Distributions and Foliationsmentioning
confidence: 99%
“…Consider the subfunctor Fol P X of Dist P X of integrable distributions. Quallbrunn proved in [40,Proposition 6.3] that there is a subscheme F P (X) ⊂ D P (X) which represents Fol P X and this space is called the space of holomorphic foliations with Hilbert polynomial equal to P , see [21] for more details.…”
Section: Moduli Spaces Of Distributions and Foliationsmentioning
confidence: 99%