Interpolation for Brill–Noether curves in
We compute the number of general points through which a general Brill–Noether curve in P^
4 P 4 passes. We also prove an analogous theorem when some points are constrained to lie
in a transverse hyperplane. As explained in 10, these results play an essential role in the
first author's proof of the Maximal Rank Conjecture 9.
4 P 4 passes. We also prove an analogous theorem when some points are constrained to lie
in a transverse hyperplane. As explained in 10, these results play an essential role in the
first author's proof of the Maximal Rank Conjecture 9.
Abstract
We compute the number of general points through which a general Brill–Noether curve in passes. We also prove an analogous theorem when some points are constrained to lie in a transverse hyperplane. As explained in [10], these results play an essential role in the first author’s proof of the Maximal Rank Conjecture [9].
Springer
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