Intersection form for quasi-homogeneous singularities
Joseph Steenbrink (1977)
Compositio Mathematica
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Displaying similar documents to “On the Milnor fibrations of weighted homogeneous polynomials”
Intersection form for quasi-homogeneous singularities
Function germs defined on isolated hypersurface singularities
Alexandru Dimca (1984)
Compositio Mathematica
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The real Seifert form and the spectral pairs of isolated hypersurface singularities
András Némethi (1995)
Compositio Mathematica
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On the monodromy at infinity of a polynomial map
R. García López, A. Némethi (1996)
Compositio Mathematica
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About the computation of the signature of surface singularities z N + g(x, y) = 0
Muhammad Banyamin, Gerhard Pfister, Stefan Steidel (2012)
Open Mathematics
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In this article we describe our experiences with a parallel Singular implementation of the signature of a surface singularity defined by z N + g(x; y) = 0.
Hodge numbers attached to a polynomial map
R. García López, A. Némethi (1999)
Annales de l'institut Fourier
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We attach a limit mixed Hodge structure to any polynomial map . The equivariant Hodge numbers of this mixed Hodge structure are invariants of 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...
Du Bois invariants of isolated complete intersection singularities
Joseph H. M. Steenbrink (1997)
Annales de l'institut Fourier
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We define Du Bois invariants for isolated singularities of complex spaces. We relate them to the Hodge numbers of the local and vanishing cohomology groups. Our main results express the Tjurina number of certain Gorenstein singularities in terms of Du Bois invariants and Hodge numbers of the link, and express the Hodge numbers of the Milnor fibre of certain three-dimensional complete intersections in similar terms. We also address the question of the semicontinuity of the Du Bois invariants...