We show that every family of isolated hypersurface singularities with constant Milnor number
has constant multiplicity. To achieve this, we endow the A'Campo model of “radius zero” …

In this work we give a formula for the local Denef–Loeser zeta function of a superisolated
singularity of hypersurface in terms of the local Denef–Loeser zeta function of the …

Bimetallic PtxInyNaY samples having a constant platinum loading of 5 wt.% and varying
indium content (1 to 5 wt.%) were prepared by ion exchange. The samples were …

This brief survey of some singularity invariants related to Milnor fibers should serve as a
quick guide to references. We attempt to place things into a wide geometric context while …

Let f:(𝐂 d+ 1, 0)→(𝐂, 0) be a germ of complex analytic function such that its zero level
defines an irreducible germ of quasi-ordinary hypersurface (S, 0)⊂(𝐂 d+ 1, 0). We describe …

We show that every family of isolated hypersurface singularities with constant Milnor number
has constant multiplicity. To achieve this, we endow the A'Campo model of" radius zero" …

The monodromy conjecture is a mysterious open problem in singularity theory. Its original
version relates arithmetic and topological/geometric properties of a multivariate polynomial …

In this survey, we review part of the theory of superisolated surface. singularities (SIS) and its
applications including some new and recent developments. The class of SIS singularities is …

Motivic integration was introduced by Kontsevich to show that birationally equivalent Calabi-
Yau manifolds have the same Hodge numbers. To do so, he constructed a certain motivic …

En español: En el presente trabajo de fin de máster se propone implementar un modelo
hidrológico de tipo distribuido sobre una cuenca de alta montaña llamada San Nicolau …