activity
20032025
most citedBijectiveness of the Nash Map for Quasi-Ordinary Hypersurface Singularities

27 citations · 43 across the 10 of their papers we have counts for

collaborators

12 papers

math.AG2025

Logarithmic Jacobian ideals, quasi-ordinary hypersurfaces and equisingularity

Pedro D. González Pérez

Let be an irreducible germ of hypersurface. The germ is quasi-ordinary if has a finite projection to which…

math.AG2019★ 10 cited

The combinatorics of plane curve singularities. How Newton polygons blossom into lotuses

Evelia R. García Barroso, Pedro D. González Pérez, Patrick Popescu-Pampu

This survey may be seen as an introduction to the use of toric and tropical geometry in the analysis of plane curve singularities, which are germs of complex analytic curve…

math.AG2011★ 2 cited

Motivic Milnor fiber of a quasi-ordinary hypersurface

Pedro Daniel Gonzalez Perez, Manuel González Villa

Let be a germ of complex analytic function at such that its zero level defines an irreducible germ of quasi-ordinary hypersurface . We describe…

math.AG2010

Motivic Poincaré series, toric singularities and logarithmic jacobian ideals

Helena Cobo Pablos, Pedro Daniel Gonzalez Perez

The geometric motivic Poincaré series of a variety, which was introduced by Denef and Loeser, takes into account the classes in the Grothendieck ring of the sequence of jets of arc…

math.AG2010

Arithmetic Motivic Poincaré series of toric varieties

Helena Cobo Pablos, Pedro Daniel Gonzalez Perez

The arithmetic motivic Poincaré series of a variety defined over a field of characteristic zero, is an invariant of singularities which was introduced by Denef and Loeser by an…

math.AG2010★ 4 cited

Geometric motivic Poincaré series of quasi-ordinary singularities

Helena Cobo Pablos, Pedro Daniel Gonzalez Perez

The geometric motivic Poincaré series of a germ of complex algebraic variety takes into account the classes in the Grothendieck ring of the jets of arcs through . De…