0 citations
A Note on Quadrics Through an Algebraic Curve
Proceedings of the American Mathematical Society1988Vol. 102(3), pp. 451–451
Abstract
In this note we describe the intersection of all quadric hypersurfaces containing a given linearly normal smooth projective curve of genus $n$ and degree $2n + 1$.
Related Papers
- → Pieri-type intersection formulas and primary obstructions for decomposing 2-forms(2001)
- → Cohomological characterization of hyperquadrics of odd dimensions in characteristic two(2013)
- → The Finiteness of Smooth Curves of Degree $\le 11$ and Genus $\le 3$ on a General Complete Intersection of a Quadric and a Quartic in $\mathbb{P}^5$(2022)
- → A Noether-Lefschetz theorem for varieties of r-planes in complete intersections(2010)
- → CICY3 Families of Nonsingular Codimension two K3(2023)