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Generalized hyperstability of the Jensen functional equation in ultrametric spaces

Generalized hyperstability of the Jensen functional equation in ultrametric spaces The aim of this paper is to investigate the generalized hyperstability for the Jensen functional equation in ultrametric Banach spaces using the fixed point method derived from Bahyrycz and Piszczek (Acta Math Hungar 142:353–365, 2014), Brzdȩk (Acta Math Hungar 141:58–67, 2013), and (Fixed Point Theory Appl 2013:285, 2013). The obtained results generalize the existing ones in Alamahalebi and Chahbi (Aequat Math 91:647–661, 2017). http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png The Journal of Analysis Springer Journals

Generalized hyperstability of the Jensen functional equation in ultrametric spaces

The Journal of Analysis , Volume 26 (1) – Nov 17, 2017

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Publisher
Springer Journals
Copyright
Copyright © 2017 by Forum D'Analystes, Chennai
Subject
Mathematics; Analysis; Functional Analysis; Abstract Harmonic Analysis; Special Functions; Fourier Analysis; Measure and Integration
ISSN
0971-3611
eISSN
2367-2501
DOI
10.1007/s41478-017-0060-7
Publisher site
See Article on Publisher Site

Abstract

The aim of this paper is to investigate the generalized hyperstability for the Jensen functional equation in ultrametric Banach spaces using the fixed point method derived from Bahyrycz and Piszczek (Acta Math Hungar 142:353–365, 2014), Brzdȩk (Acta Math Hungar 141:58–67, 2013), and (Fixed Point Theory Appl 2013:285, 2013). The obtained results generalize the existing ones in Alamahalebi and Chahbi (Aequat Math 91:647–661, 2017).

Journal

The Journal of AnalysisSpringer Journals

Published: Nov 17, 2017

References