Interpolation on surfaces in P^3

Mathematics – Algebraic Geometry

Scientific paper

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21 pages, 1 figure. Version 3 streamlines the exposition considerably

Scientific paper

Given a surface S in P^3 and a collection of general points on it, how many
surfaces of a given degree intersect S in a curve with prescribed
multiplicities at the points? We formulate two natural conjectures which would
answer this question, and we show they are equivalent. We then prove these
conjectures in case all multiplicities are small.

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