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ON THE STABILITY OF ADDITIVE ρ-FUNCTIONAL INEQUALITIES IN FUZZY NORMED SPACES

Authors
Park, Choonkil
Issue Date
Jul-2017
Publisher
Kluwer Academic Publishers
Keywords
fuzzy Banach space; additive rho-functional inequality; Hyers-Ulam stability
Citation
Journal of Computational Analysis and Applications, v.23, no.1, pp 70 - 77
Pages
8
Indexed
SCIE
SCOPUS
Journal Title
Journal of Computational Analysis and Applications
Volume
23
Number
1
Start Page
70
End Page
77
URI
https://scholarworks.bwise.kr/hanyang/handle/2021.sw.hanyang/152003
ISSN
1521-1398
1572-9206
Abstract
In this paper, we solve the following additive rho-functional inequalities N (f(x + y) - f (x) - f(y) - rho (2f (x +y)/2 - f(x) - f(Y)),t) >= t/t + phi (x, y) (0.1) and N (2f (x + y/2) - f (x) - f (y) - rho (f (x + y) f (y)),t) >= t/t+phi(x, y) (0.2) in fuzzy normed spaces, where rho is a fixed real number with rho not equal 1. Using the direct method, we prove the Hyers-Ulam stability of the additive rho-functional inequalities (0.1) and (0.2) in fuzzy Banach spaces.
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