Abstract
Let X and Y be affine nonsingular real algebraic varieties. A general problem in real algebraic geometry is to try to decide when a continuous map f: X → Y can be approximated by regular maps in the space of c0 mappings from X to Y, equipped with the c0 topology. This paper solves this problem when X is the connected component containing the origin of the real part of a complex Abelian variety and Y is the standard 2-dimensional sphere.
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