RT Book, Section
T1 On the Log-Canonical Threshold for Germs of Plane Curves
A1 Artal Bartolo, Enrique
A1 Cassou-Noguès, Pierrette
A1 Luengo Velasco, Ignacio
A1 Melle Hernández, Alejandro
A2 Brasselet, J.P.
A2 Cisneros Molina, J.L.
A2 Massey, D.
A2 Seade, J.
A2 Teissier, B.
AB In this article we show that for a given, reduced or non reduced, germ of a complex plane curve, there exists a local system of coordinates such that its log-canonical threshold at the singularity can be explicitly computed from the intersection of the boundary of its Newton polygon in such coordinates (degenerated or not) with the diagonal line.
PB American Mathematical Society
SN 978-0-8218-4458-8
YR 2008
FD 2008
LK https://hdl.handle.net/20.500.14352/53144
UL https://hdl.handle.net/20.500.14352/53144
LA eng
NO Conference: International Conference on Geometry and Topology of Singularities Location: Cuernavaca, MEXICO Date: JAN 08-26, 2007-2008
DS Docta Complutense
RD 5 abr 2025