On an inequality related to the radial growth of subharmonic functions

dc.creator	Riihentaus, Juhani
dc.date	2009-09-01
dc.date.accessioned	2019-05-03T12:36:38Z
dc.date.available	2019-05-03T12:36:38Z
dc.identifier	http://revistas.ufro.cl/ojs/index.php/cubo/article/view/1457
dc.identifier.uri	http://revistaschilenas.uchile.cl/handle/2250/84189
dc.description	It is a classical result that every subharmonic function, defined and ℒp-integrable for some p, 0 < p < +∞, on the unit disk 𝔻 of the complex plane ℂ is for almost all θ of the form o((1 − \|𝓏\|)−1/p), uniformly as 𝓏 → e𝒾θ in any Stolz domain. Recently Pavlović gave a related integral inequality for absolute values of harmonic functions,also defined on the unit disk in the complex plane. We generalize Pavlović’s result to so called quasi-nearly subharmonic functions defined on rather general domains in ℝ𝓃, 𝓃 ≥ 2.	en-US
dc.format	application/pdf
dc.language	eng
dc.publisher	Universidad de La Frontera. Temuco, Chile.	en-US
dc.relation	http://revistas.ufro.cl/ojs/index.php/cubo/article/view/1457/1312
dc.source	CUBO, A Mathematical Journal; Vol. 11 Núm. 4 (2009): CUBO, A Mathematical Journal; 127–136	es-ES
dc.source	CUBO, A Mathematical Journal; Vol 11 No 4 (2009): CUBO, A Mathematical Journal; 127–136	en-US
dc.source	0719-0646
dc.source	0716-7776
dc.title	On an inequality related to the radial growth of subharmonic functions	en-US
dc.type	info:eu-repo/semantics/article
dc.type	info:eu-repo/semantics/publishedVersion