Curves in the complement of a smooth plane cubic whose normalizations are $\Bbb A^1$
Abstract
For a smooth plane cubic $B$, we count curves $C$ of degree $d$ such that the normalizations of $C\backslash B$ are isomorphic to $\Bbb A^1$, for $d\leq7$ (for $d=7$ under some assumption). We also count plane rational quartic curves intersecting $B$ at only one point.
 Publication:

arXiv eprints
 Pub Date:
 May 1996
 arXiv:
 arXiv:alggeom/9605007
 Bibcode:
 1996alg.geom..5007T
 Keywords:

 Mathematics  Algebraic Geometry
 EPrint:
 AMSTeX, 25 pages