Vincenzo Di Gennaro, Davide Franco, Giambattista Marini
Published 2010-07-06Version 1
By the fundamental work of Griffiths one knows that, under suitable assumption, homological and algebraic equivalence do not coincide for a general hypersurface section of a smooth projective variety $Y$. In the present paper we prove the same result in case $Y$ has isolated singularities.
Some relations between the topological and geometric filtration for smooth projective varieties
On the topology of a resolution of isolated singularities
Two coniveau filtrations and algebraic equivalence over finite fields
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