Monodromies and poincaré series of quasihomogeneous complete intersections

被引：0

作者：

W. Ebeling

S. M. Gusein-Zade

机构：

[1] Universität Hannover,Institut für Mathematik

[2] Moscow State University,Faculty of Mechanics and Mathematics

来源：

Abhandlungen aus dem Mathematischen Seminar der Universität Hamburg | 2004年 / 74卷

关键词：

quasihomogeneous complete intersection; Poincaré series; zeta function of monodromy;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

We give a formula connecting the Saito duals of the reduced zeta functions of the monodromies of defining equations of a quasihomogeneous complete intersection, the Poincaré series of its coordinate ring, and orbit invariants with respect to the natural ℂ*-action.

引用

页码：175 / 179

页数：4

共 10 条

[1]

Gusein-Zade S. M.(1999)On the monodromy of a plane curve singularity and the Poincaré series of the ring of functions on the curve Funktsional. Anal, i Prilozhen. 33 66-68

[2]

Delgado F.(2003)The Alexander polynomial of a plane curve singularity via the ring of functions on it Duke Math. J. 117 125-156

[3]

Campillo A.(2002)Poincaré series and monodromy of a two-dimensional quasihomogeneous hypersurface singularity Manuscripta math. 107 271-282

[4]

Campillo A.(2002)Poincaré series and zeta function of the monodromy of a quasihomogeneous singularity Math. Res. Lett. 9 509-513

[5]

Delgado F.(1998)Duality for regular systems of weights Asian J. Math. 2 983-1047

[6]

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[8]

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[9]

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[10]

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