9 citations · 10 across the 7 of their papers we have counts for
4 papers · 1 filter
Hypersurface complements, Milnor fibers and minimality of arrangements
A. Dimca
We describe a new relation between the topology of hypersurface complements, Milnor fibers and degree of gradient mappings. The main tools are polar curves and the affine Lefschetz…
Arrangements, Milnor Fibers and Polar Curves
A. Dimca
We describe a new relation between the topology of hyperplane arrangements, Milnor fibers and global polar curves, via the affine Lefschetz theory developped by A. Némethi. In part…
Monodromy at Infinity and the Weights of Cohomology
Alexandru Dimca, Morihiko Saito
We show that for a polynomial map, the size of the Jordan blocks for the eigenvalue 1 of the monodromy at infinity is bounded by the multiplicity of the reduced divisor at infinity…
On the monodromy of complex polynomials
A. Dimca, A. Némethi
We show that the monodromy operator at infinity plus the decomposition of the homology given by the vanishing cycles completely determine the homology monodromy representation of a…