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Schur convexity of Bonferroni harmonic mean

Journal of Analysis, 2018
Sreenivasa Reddy Perla, Padmanabhan S
exaly  

Integral means of univalent harmonic maps

1996
The author extends the result of \textit{Y. Abu-Muhanna} and \textit{A. Lyzzaik} [Pac. J. Math. 141, No. 1, 1-20 (1990; Zbl 0684.30018)] that \(g\), \(h\) and \(f\) belong to \(H^p\) for \(p\in(0, A^{-2})\) whenever \(f= h+\overline g\) is a univalent harmonic map. Here, \(A\) is the supremum of the absoute value of the second coefficient of \(h\) when
openaire   +1 more source

Asymptotic mean value formula for sub- p -harmonic functions on the Heisenberg group

Journal of Functional Analysis, 2013
Hairong Liu, Xiaoping Yang
exaly  

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