6 citations · 12 across the 3 of their papers we have counts for
3 papers
math.AP2008★ 4 cited
Quasi-nearly subharmonicity and separately quasi-nearly subharmonic functions
Juhani Riihentaus
Wiegerinck has shown that a separately subharmonic function need not be subharmonic. Improving previous results of Lelong, of Avanissian, of Arsove and of us, Armitage and Gardiner…
math.AP2003★ 6 cited
Subharmonic functions, mean value inequality, boundary behavior, nonintegrability and exceptional sets
Juhani Riihentaus
We begin by shortly recalling a generalized mean value inequality for subharmonic functions, and two applications of it: first a weighted boundary behavior result (with some new re…
math.CA2003★ 2 cited
A generalized mean value inequality for subharmonic functions and applications
Juhani Riihentaus
We generalize the well-known mean value inequality of subharmonic functions for a slightly more general function class. We also apply this generalized mean value inequality to weig…