Every complex K3 surface has the convex approximation property: for every positive integer m, every holomorphic map from a neighborhood of a compact convex subset of C^m into the surface can be uniformly approximated there by entire maps C^m into it.
Every complex K3 surface has the convex approximation property: for every positive integer m, every holomorphic map from a neighborhood of a compact convex subset of C^m into the surface can be uniformly approximated there by entire maps C^m into it.
Every complex K3 surface has the convex approximation property: for every positive integer m, every holomorphic map from a neighborhood of a compact convex subset of C^m into the surface can be uniformly approximated there by entire maps C^m into it.
If correct, resolves the K3 Oka conjecture by establishing full holomorphic flexibility for every complex K3 surface.
Does every complex K3 surface have the Oka convex approximation property?
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