Asymptotic growth of \(\delta\)-subharmonic functions of null order
A theorem concerning the asymptotic growth of \(\delta\)-subharmonic functions (or of subharmonic functions) in \(R^ n\) of order zero with respect to the Nevanlinna characteristic T(r) (or with respect to the maximum value B(r) on the sphere of radius r) is proved. In the case \(n=2\) that theorems has some consequences concerning the meromorphic functions in \(R^ 2\).
scientific article; zbMATH DE number 4049973