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Jacobi-Bernoulli cohomology and deformations of schemes and maps

Ziv Ran — 2012

Open Mathematics

We introduce a notion of Jacobi-Bernoulli cohomology associated to a semi-simplicial Lie algebra (SELA). For an algebraic scheme X over ℂ, we construct a tangent SELA J X and show that the Jacobi-Bernoulli cohomology of J X is related to infinitesimal deformations of X.

Enumerative geometry of divisorial families of rational curves

Ziv Ran — 2004

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

We compute the number of irreducible rational curves of given degree with 1 tacnode in 2 or 1 node in 3 meeting an appropriate generic collection of points and lines. As a byproduct, we also compute the number of rational plane curves of degree d passing through 3 d - 2 given points and tangent to a given line. The method is ‘classical’, free of Quantum Cohomology.

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