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20032016
most citedSubharmonic functions, generalizations and separately subharmonic functions

14 citations · 29 across the 13 of their papers we have counts for

collaborators

13 papers

math.CA2016

On quasinearly subharmonic functions

O. Dovgoshey, J. Riihentaus

We recall the definition of quasinearly subharmonic functions, point out that this function class includes, among others, subharmonic functions, quasisubharmonic functions, nearly…

math.AP2016

Removability results for subharmonic functions, for separately subharmonic functions, for harmonic functions, for separately harmonic functions and for holomorphic functions, a survey

Juhani Riihentaus

We begin with an improvement to an extension result for subharmonic functions of Blanchet et al. With the aid of this improvement we then give extension results for subharmonic fun…

math.GN2015

First Baire class functions in the pluri-fine topology

Oleksiy Dovgoshey, Mehmet Küçükaslan, Juhani Riihentaus

Let be the first Baire class of real functions in the pluri-fine topology on an open set and let be the f…

math.AP2015★ 1 cited

An inequality type condition for quasinearly subharmonic functions and applications

Juhani Riihentaus

Generalizing older works of Domar and Armitage and Gardiner, we give an inequality for quasinearly subharmonic functions. As an application of this inequality, we improve Domar's,…

math.AP2013

On separately subharmonic and harmonic functions

Juhani Riihentaus

We improve our previous generalizations to Arsove's and Ko\lodziej's and Thorbiörnson's results concerning the subharmonicity of a function subharmonic with respect to the first va…

math.AP2012

Mean value type inequalities for quasinearly subharmonic functions

Oleksiy Dovgoshey, Juhani Riihentaus

The mean value inequality is characteristic for upper semicontinuous functions to be subharmonic. Quasinearly subharmonic functions generalize subharmonic functions. We find the ne…