The total Milnor number of the weighted-Le-Yomdin-at-infinity polynomial
Yongqiang Liu

TL;DR
This paper provides a concrete formula for the total Milnor number of weighted-Le-Yomdin-at-infinity polynomials and describes their monodromy fibration at infinity, advancing understanding of their topological properties.
Contribution
It introduces a specific formula for the total Milnor number of these polynomials and characterizes their monodromy fibration at infinity, which was previously less understood.
Findings
Concrete formula for the total Milnor number in most cases
Description of the monodromy fibration at infinity
Enhanced understanding of the topology of weighted-Le-Yomdin-at-infinity polynomials
Abstract
We give a concrete formula for the total Milnor number of the weighted-Le-Yomdin-at-infinity polynomial in most of the interesting cases. As an application, we give a description of the monodromy fibration at infinity for such kind of polynomial.
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Taxonomy
TopicsAlgebraic Geometry and Number Theory · Algebraic structures and combinatorial models · Advanced Algebra and Geometry
