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20032022
most citedOn the Milnor formula in arbitrary characteristic

3 citations · 3 across the 4 of their papers we have counts for

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math.AG2022

Conductors of Abhyankar-Moh semigroups of even degrees

Evelia R. GarcÍa Barroso, Juan Ignacio GarcÍa-GarcÍa, Luis José Santana SÁnchez +1

In their paper on the embeddings of the line in the plane, Abhyankar and Moh proved an important inequality, now known as the Abhyankar-Moh inequality, which can be stated in terms…

math.AG2020

On characterizations of nondicritical generalized curve foliations

Evelia R. García Barroso, Marcelo E. Hernandes, M. Fernando Hernández Iglesias

We characterize nondicrital generalized curve foliations with fixed reduced separatrix. Moreover, we give suficient conditions when a plane analytic curve is its reduced separatrix…

math.AG20183 cited

On the Milnor formula in arbitrary characteristic

Evelia R. García Barroso, Arkadiusz Płoski

The Milnor formula relates the Milnor number , the double point number and the number of branches of a plane curve singularity. It holds over the fields of ch…

math.AG2018

Ultrametric properties for valuation spaces of normal surface singularities

Evelia García Barroso, Pedro González Pérez, Patrick Popescu-Pampu +1

Let be a fixed branch -- that is, an irreducible germ of curve -- on a normal surface singularity . If are two other branches, define $u_L(A,B) := \dfrac{(L \cdot A) \…

math.AG2003

Decomposition in bunches of the critical locus of a quasi-ordinary map

Pedro Daniel Gonzalez Perez, Evelia Garcia Barroso

A polar hypersurface P of a complex analytic hypersurface germ, f=0, can be investigated by analyzing the invariance of certain Newton polyhedra associated to the image of P, with…