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- W1567253443 abstract "We introduce a dual logarithmic residue map for hypersurface singularities and use it to answer a question of Kyoji Saito. Our result extends a theorem of Le and Saito by an algebraic characterization of hypersurfaces that are normal crossing in codimension one. For free divisors, we relate the latter condition to other natural conditions involving the Jacobian ideal and the normalization. This leads to an algebraic characterization of normal crossing divisors. We suggest a generalization of the notions of logarithmic vector fields and freeness for complete intersections. In the case of quasihomogeneous complete intersection space curves, we give an explicit description." @default.
- W1567253443 created "2016-06-24" @default.
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- W1567253443 date "2012-01-03" @default.
- W1567253443 modified "2023-09-27" @default.
- W1567253443 title "Dual logarithmic residues and free complete intersections" @default.
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