On the generalized Nash problem for smooth ...
Document type :
Compte-rendu et recension critique d'ouvrage
Title :
On the generalized Nash problem for smooth germs and adjacencies of curve singularities
Author(s) :
Fernández de Bobadilla, Javier [Auteur]
Ikerbasque - Basque Foundation for Science
Pe Pereira, María [Auteur]
Instituto de Ciencias Matemàticas [Madrid] [ICMAT]
Popescu-Pampu, Patrick [Auteur]
Université de Lille
Ikerbasque - Basque Foundation for Science
Pe Pereira, María [Auteur]
Instituto de Ciencias Matemàticas [Madrid] [ICMAT]
Popescu-Pampu, Patrick [Auteur]
Université de Lille
Journal title :
Advances in Mathematics
Pages :
1269-1317
Publisher :
Elsevier
Publication date :
2017-11
ISSN :
0001-8708
English keyword(s) :
Adjacency of singularities
Approximate roots
Arc spaces
Maximal divisorial set
Nash problem
Plane curve singularities
Approximate roots
Arc spaces
Maximal divisorial set
Nash problem
Plane curve singularities
HAL domain(s) :
Mathématiques [math]
English abstract : [en]
In this paper we explore the generalized Nash problem for arcs on a germ of smooth surface: given two prime divisors above its special point, to determine whether the arc space of one of them is included in the arc space ...
Show more >In this paper we explore the generalized Nash problem for arcs on a germ of smooth surface: given two prime divisors above its special point, to determine whether the arc space of one of them is included in the arc space of the other one. We prove that this problem is combinatorial and we explore its relation with several notions of adjacency of plane curve singularities.Show less >
Show more >In this paper we explore the generalized Nash problem for arcs on a germ of smooth surface: given two prime divisors above its special point, to determine whether the arc space of one of them is included in the arc space of the other one. We prove that this problem is combinatorial and we explore its relation with several notions of adjacency of plane curve singularities.Show less >
Language :
Anglais
Popular science :
Non
Collections :
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