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We investigate the class of functions associated with the complex Hessian equation
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We show a very general existence theorem for a complex Monge-Ampère type equation on hyperconvex domains.
We introduce a weighted version of the pluripotential theory on compact Kähler manifolds developed by Guedj and Zeriahi. We give the appropriate definition of a weighted pluricomplex Green function, its basic properties and consider its behavior under holomorphic maps. We also develop a homogeneous version of the weighted theory and establish a generalization of Siciak's H-principle.
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