RT Book, Section
T1 On sextic curves with big Milnor number.
A1 Artal Bartolo, Enrique
A1 Carmona Ruber, Jorge
A1 Cogolludo Agustín, José Ignacio
A2 Libgober, Amatoly
A2 Tibăr, Mihai
AB In this work we present an exhaustive description, up to projective isomorphism, of all irreducible sextic curves in ℙ2 having a singular point of type , A n ,n⩾15  n ≥ 15, only rational singularities and global Milnor number at least 18. Moreover, we develop a method for an explicit construction of sextic curves with at least eight — possibly infinitely near — double points. This method allows us to express such sextic curves in terms of arrangements of curves with lower degrees and it provides a geometric picture of possible deformations. Because of the large number of cases, we have chosen to carry out only a few to give some insights into the general situation.
PB Birkhäuser Basel
SN 978-3-0348-9461-6
YR 2002
FD 2002
LK https://hdl.handle.net/20.500.14352/60756
UL https://hdl.handle.net/20.500.14352/60756
LA eng
NO DGES
NO DGES
DS Docta Complutense
RD 3 abr 2025