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Hodge numbers of a double octic with non-isolated singularities

Sławomir Cynk (2000)

Annales Polonici Mathematici

If B is a surface in ℙ³ of degree 8 which is the union of two smooth surfaces intersecting transversally then the double covering of ℙ³ branched along B has a non-singular model which is a Calabi-Yau manifold. The aim of this note is to compute the Hodge numbers of this manifold.

Homogeneous polynomials with isomorphic Milnor algebras

Imran Ahmed (2010)

Czechoslovak Mathematical Journal

We recall first Mather's Lemma providing effective necessary and sufficient conditions for a connected submanifold to be contained in an orbit. We show that two homogeneous polynomials having isomorphic Milnor algebras are right-equivalent.

Displaying 1 – 5 of 5

Hodge numbers of a double octic with non-isolated singularities

Homogeneous polynomials with isomorphic Milnor algebras

Homology of singular cubic surfaces in $ℙ (3, ℂ)$ .

Horikawa Surfaces with Maximal Picard Numbers.

Hypersurface sections and obstructions (rational surface singularities)

Currently displaying 1 – 5 of 5

Displaying 1 – 5 of 5

Hodge numbers of a double octic with non-isolated singularities

Homogeneous polynomials with isomorphic Milnor algebras

Homology of singular cubic surfaces in ℙ ( 3 , ℂ ) .

Horikawa Surfaces with Maximal Picard Numbers.

Hypersurface sections and obstructions (rational surface singularities)

Currently displaying 1 – 5 of 5

Homology of singular cubic surfaces in $ℙ (3, ℂ)$ .