Monodromy conjecture and the Hessian differential form

DOI10.1016/j.topol.2017.11.020zbMath1388.14050OpenAlexW2770106465WikidataQ122924903 ScholiaQ122924903MaRDI QIDQ1688242

Leire Gorrochategui Gregorio

Publication date: 5 January 2018

Published in: Topology and its Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.topol.2017.11.020

zbMATH Keywords

monodromy conjecturetopological zeta functiondifferential 2-forms

Mathematics Subject Classification ID

Global theory and resolution of singularities (algebro-geometric aspects) (14E15) Monodromy; relations with differential equations and (D)-modules (complex-analytic aspects) (32S40)

Related Items (1)

FRACTAL STOKES’ THEOREM BASED ON INTEGRALS ON FRACTAL MANIFOLDS

Cites Work

• Unnamed Item
• Splicing motivic zeta functions
• Generalized monodromy conjecture in dimension two
• The monodromy conjecture for hyperplane arrangements
• La fonction zeta d'une monodromie
• Monodromy eigenvalues and zeta functions with differential forms
• Monodromy conjecture for nondegenerate surface singularities
• THE DENEF–LOESER ZETA FUNCTION IS NOT A TOPOLOGICAL INVARIANT
• Monodromy eigenvalues are induced by poles of zeta functions: the irreducible curve case
• Fonctions D'Igusa p-adiques et Polynomes de Berstein
• Caracteristiques D'Euler-Poincare, Fonctions Zeta Locales et Modifications Analytiques
• Poles of Igusa's local zeta function and monodromy
• Monodromy conjecture for some surface singularities
• Igusa’s 𝑝-adic Local Zeta Function and the Monodromy Conjecture for Non-Degenerate Surface Singularities
• The monodromy conjecture for plane meromorphic germs
• Introduction to Singularities and Deformations
• Zeta Functions and Monodromy for Surfaces that are General for a Toric Idealistic Cluster
• Quasi-ordinary power series and their zeta functions

This page was built for publication: Monodromy conjecture and the Hessian differential form