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Fuzzy stability of a mixed type functional equation
In this paper, we investigate a fuzzy version of stability for the functional equation f ( x + y + z ) - f ( x + y ) - f ( y + z ) - f ( x + z ) + f ( x ) + f ( y ) + f ( z ) = 0 in the sense of Mirmostafaee and Moslehian.
Jin Sun, Lee Yang-Hi
doaj
Some remarks on the stability of the multi-Jensen equation
Schwaiger Jens
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On Baire measurable solutions of some functional equations
Baron Karol
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On the stability of an AQCQ-functional equation in random normed spaces
In this paper, we prove the Hyers-Ulam stability of the following additive-quadratic-cubic-quartic functional equation f ( x + 2 y ) + f ( x - 2 y ) = 4 f ( x + y ) + 4 f ( x - y ) - 6 f ( x ) (1) + f ( 2 y ) + f
Jang Sun Young +3 more
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On the Hyers-Ulam-Rassias stability of a general cubic functional equation
K. Jun, Hark-Mahn Kim
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On the Stability of Functional Equations with Square-Symmetric Operation
G. Kim
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On the Hyers-Ulam stability of approximately Pexider mappings
B. Belaid, E. Elhoucien, T. Rassias
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Commutativity of set-valued cosine families
Smajdor Andrzej, Smajdor Wilhelmina
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Stability of the general quintic functional equation
International Journal of Mathematical Analysis, 2021The general quintic functional equation is a generalization of many functional equations such as the additive, the general quadratic, the general cubic, and the general quartic functional equation.
S. Jin, Yang-Hi Lee
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International Journal of Mathematics Trends and Technology, 2021
In this paper we use the direct method to proved two the generalized additive functional inequalities with 2k-variables and their Hyers-Ulam-Rassias stability.
L. An
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In this paper we use the direct method to proved two the generalized additive functional inequalities with 2k-variables and their Hyers-Ulam-Rassias stability.
L. An
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