Poincaré series and zeta-function for irreducible plane curve singularities

Autor:	Jan Stevens
Rok vydání:	2007
Předmět:	Statistics and Probability Plane curve Applied Mathematics General Mathematics Poincaré metric Complete intersection Riemann zeta function symbols.namesake Mathematics::Algebraic Geometry Singularity Monodromy Poincaré series symbols Gravitational singularity Mathematics Mathematical physics
Zdroj:	Journal of Mathematical Sciences. 144:3848-3853
ISSN:	1573-8795 1072-3374
Popis:	The Poincare series of an irreducible plane curve singularity equals the ζ-function of its monodromy, by a result of Campillo, Delgado, and Gusein-Zade. We discuss the derivation of this fact from a formula of Ebeling and Gusein-Zade relating the Poincare series of a quasi-homogeneous complete intersection singularity to the Saito dual of a product of ζ-functions.
Databáze:	OpenAIRE
Externí odkaz:	https://explore.openaire.eu/search/publication?articleId=doi_________::7f1259bca7d05970cb87560a57f9e543 https://doi.org/10.1007/s10958-007-0238-7 Zobrazit plný text záznamu Plný text ve formátu PDF