Newton polygons and families of polynomials
β Scribed by Arnaud Bodin
- Publisher
- Springer
- Year
- 2004
- Tongue
- English
- Weight
- 152 KB
- Volume
- 113
- Category
- Article
- ISSN
- 0025-2611
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
The main result of this 1)aper will he a formula to compute the Milnor number of an isolated complete intersection singulaFity using the Newton polygon. We were inspired by the articles of KOUCHNIRENKO [4], who gave such a formula for hyl)ersurfaces, anti GREUEL and HAMM [2], who proved a similar re
DEDICATED TO PROFESSOR CHAO KO ON THE OCCASION OF HIS 90TH BIRTHDAY Let F O be the "nite "eld of q elements with characteristic p and F O K its extension of degree m. Fix a nontrivial additive character of ). The corresponding ΒΈfunctions are de"ned by ΒΈ( f, t)"exp( K S K ( f )tK/m). In this paper,
## Abstract It is proved that all classes of polygon trees are characterized by their chromatic polynomials, and a characterization is given of those polynominals that are chromatic polynomials of outerplanar graphs. The first result yields an alternative proof that outerplanar graphs are recogniza
A multivariable polynomial is associated with a polytope, called its Newton polytope. A polynomial is absolutely irreducible if its Newton polytope is indecomposable in the sense of Minkowski sum of polytopes. Two general constructions of indecomposable polytopes are given, and they give many simple