Hodge integrals and invariants of the unknot.

Okounkov, A.; Pandharipande, R.

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Infinitesimal variations of hodge structure (I)

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Spectral Pairs, Mixed Hodge Modules, and Series of Plane Curve Singularities.

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The Neron model for families of intermediate jacobians acquiring “algebraic” singularities

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Mumford-Tate groups of mixed Hodge structures and the theorem of the fixed part

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Hodge numbers attached to a polynomial map

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We attach a limit mixed Hodge structure to any polynomial map $f : ℂ^{n} \to ℂ$ . The equivariant Hodge numbers of this mixed Hodge structure are invariants of $f$ which reflect its asymptotic behaviour. We compute them for a generic class of polynomials in terms of equivariant Hodge numbers attached to isolated hypersurface singularities and equivariant Hodge numbers of cyclic coverings of projective space branched along a hypersurface. We show how these invariants allow to determine topological invariants...

Polarized Mixed Hodge Structures and the Local Monodromy of a Variation of Hodge Structure.

Eduardo Cattani, Aroldo Kaplan (1982)

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Infinitesimal variations of hodge structure (III) : determinantal varieties and the infinitesimal invariant of normal functions

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Rigidity for variations of Hodge structure and Arakelov-type finiteness theorems

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