Enumerative geometry
(WiP)
© S. Xambó
Enumerative theory of conics in
P
n
(1985).
Sketch of a verification of Schubert's number 5 819 539 783 680 of twisted cubics
(1987).
Halphen's enumerative theory of conics and its extensions to higher order conditions
(1987).
Geometry of complete cuspidal plane cubics
(1989).
On Schubert's degenerations of cuspidal plane cubics
(1990).
On Halphen's first formula
(1991).
On the geometry of nodal plane cubics: the condition
p
(1991).
On Calabi--Yau manifolds: bridging enumerative geometry and string theory
(1994).
Completing Hermann Schubert's work on the enumerative geometry of cuspidal cubics in
P
3
(2003).
Computing the characteristic numbers of the variety of nodal plane cubics in
P
3
(2007).
Computing some fundamental numbers of the variety of nodal cubics in
P
3
(2009).
For other work in this area, see
Rational equivalence on some families of plane curves
(1994)
Using intersection theory
(1996) and
Enumerative Geometry. Proceedings, Sitges 1987
(1990, editor).
Papers
|
SXD
21.4.2014