On the Milnor fibrations of weighted homogeneous polynomials

Alexandru Dimca
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Alexandru Dimca: INCREST, Department of Mathematics

A chapter in Algebraic Geometry, 1990, pp 19-47 from Springer

Abstract: Abstract Let w = (w 0,..., w n) be a set of integer positive weights and denote by S the polynomial ring ℂ[x 0,..., x n] graded by the conditions deg(x i ) = w i . For any graded object M we denote by M k the homogeneous component of M of degree k. Let f ∈S N be a weighted homogeneous polynomial of degree N.

Keywords: Exact Sequence; Spectral Sequence; Euler Characteristic; Betti Number; Singular Locus (search for similar items in EconPapers)
Date: 1990
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DOI: 10.1007/978-94-009-0685-3_3

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