Intuitionistic fuzzy stability of a quadratic functional equation

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Intuitionistic fuzzy stability of a quadratic and quartic functional equation

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intuitionistic fuzzy stability of a quadratic and quartic functional equation

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Intuitionistic Fuzzy Stability of a Quadratic Functional Equation

The stability problem of functional equations originated from a question of Ulam 1 concerning the stability of group homomorphisms. Hyers 2 gave a first affirmative partial answer to the question of Ulam for Banach spaces. Hyers’s theorem was generalized by Aoki 3 for additive mappings. In 1978, Rassias 4 generalized Hyers theorem by obtaining a unique linear mapping near an approximate additiv...

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stability of the quadratic functional equation

In the present paper a solution of the generalizedquadratic functional equation$$f(kx+ y)+f(kx+sigma(y))=2k^{2}f(x)+2f(y),phantom{+} x,yin{E}$$ isgiven where $sigma$ is an involution of the normed space $E$ and$k$ is a fixed positive integer. Furthermore we investigate theHyers-Ulam-Rassias stability of the functional equation. TheHyers-Ulam stability on unbounded domains is also studied.Applic...

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ژورنال

عنوان ژورنال: Tbilisi Mathematical Journal

سال: 2015

ISSN: 1875-158X

DOI: 10.1515/tmj-2015-0017