Jensen measures, hyperconvexity and boundary behaviour of the pluricomplex Green function
Let be a bounded domain in CN. Let z be a point in and let Jz be the set of all Jensen measures on with barycenter at z with respect to the space of functions continuous on and plurisubharmonic in . The authors prove that is hyperconvex if and only if, for every z 2 @ , measures in Jz are supported by @ . From this they deduce that a pluricomplex Green function g(z,w) with its pole at w cont
