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- W184473170 abstract "It is a classical result that every subharmonic function, defined and ${mathcal{L}}^p$-integrable for some $p$, $0<p<+infty$, on the unit disk $mathbb{D}$ of the complex plane ${mathbb{C}}$ is for almost all $theta$ of the form $o((1-| z|)^{-1/p})$, uniformly as $zto e^{itheta}$ in any Stolz domain. Recently Pavlovi'c gave a related integral inequality for absolute values of harmonic functions, also defined on the unit disk in the complex plane. We generalize Pavlovi'c's result to so called quasi-nearly subharmonic functions defined on rather general domains in ${mathbb {R}}^n$, $ngeq 2$." @default.
- W184473170 created "2016-06-24" @default.
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- W184473170 date "2008-11-23" @default.
- W184473170 modified "2023-09-27" @default.
- W184473170 title "On an inequality related to the radial growth of subharmonic functions" @default.
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