ON THE STABILITY OF THE GENERAL SEXTIC FUNCTIONAL EQUATION

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Published: Aug 15, 2021
DOI: https://doi.org/10.14403/jcms.2021.34.3.295
Keywords:
sextic functional equations, stability, Hyers-Ulam stability
Mathematics Subject Classification (2020):
Primary 39B82, Secondary 39B52

Main Article Content

Ick-Soon Chang
Department of Mathematics, Chungnam National University
Yang-Hi Lee
Department of Mathematics Education, Gongju National University of Education
Jaiok Roh
Ilsong College of Liberal Arts, Hallym University

Abstract





The general sextic functional equation is a generalization of many functional equations such as the additive functional equation, the quadratic functional equation, the cubic functional equation, the quartic functional equation and the quintic functional equation. In this paper, motivating the method of G˘avruta [J. Math. Anal. Appl., 184 (1994), 431-436], we will investigate the stability of the general sextic functional equation.





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Article Details

Issue
Vol. 34 No. 3 (2021)
Section
Articles