We give a simple relation between the relative extremal function and the pluricomplex Green function. Using this relation, we give a new proof that the multipole pluricomplex Green function has the product property g[Omega_1 x Omega_2] = max{g[Omega_1],g[Omega_2]} for any domains [Omega_1 is a subset of C^n] and [Omega_2 is a subset of C^m].
In this paper we will give some conditions of spirallikeness for holomorphic mappings defined on bounded balanced pseudoconvex domains in Cn with C1 plurisubharmonic defining functions.
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