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We discuss the Siciak–Zaharjuta extremal function of a real convex body in Cn, a solution of the homogeneous complex Monge–Ampère equation on the exterior of the convex body. We determine several conditions under which a foliation by holomorphic curves can be found in the complement of the convex body along which the extremal function is harmonic. We study a variational problem for holomorphic disks...
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