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[PDF] Top 20 Fuzzy Stability of an Additive Quadratic Quartic Functional Equation

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Fuzzy Stability of an Additive Quadratic Quartic Functional Equation

Fuzzy Stability of an Additive Quadratic Quartic Functional Equation

... The stability problem of functional equations originated from a question of Ulam 13 concerning the stability of group ...for additive mappings and by ...Hyers-Ulam stability or as ... See full document

22

Fuzzy Hyers Ulam approximation of a mixed AQ mapping

Fuzzy Hyers Ulam approximation of a mixed AQ mapping

... Hyers-Ulam stability problem for the quadratic functional equation was proved by Skof [5] for mappings f : X ® Y, where X is a normed space and Y is a Banach ...Hyers-Ulam stability of ... See full document

19

On stability of functional equations related to quadratic mappings in fuzzy Banach spaces

On stability of functional equations related to quadratic mappings in fuzzy Banach spaces

... a quadratic functional equation. Quadratic functional equations were used to characterize inner product ...the quadratic equation is said to be a quadratic ... See full document

12

Orthogonal stability of an additive quartic functional equation with the fixed point alternative

Orthogonal stability of an additive quartic functional equation with the fixed point alternative

... orthogonal stability of the Cauchy functional equation f(x + y) = f(x) + f(y), namely, they showed that if f is a mapping from an orthogonality space X into a real Banach space Y and ∥f(x + y) - f(x) ... See full document

10

Intuitionistic Fuzzy Stability of a Quadratic Functional Equation

Intuitionistic Fuzzy Stability of a Quadratic Functional Equation

... Jensen functional equation see 12, 13 for the first ...the stability problems of several functional equations have been extensively investigated by a number of ... See full document

7

A fixed point approach to the Hyers Ulam stability of an AQ functional equation on β Banach modules

A fixed point approach to the Hyers Ulam stability of an AQ functional equation on β Banach modules

... an equation is called a quadratic functional ...the quadratic equation ...is quadratic if and only if there exists a unique symmetric bi- additive function B such that f ... See full document

18

On the stability of a mixed type quadratic additive functional equation

On the stability of a mixed type quadratic additive functional equation

... the stability of the linear functional ...the stability of the linear mapping in Banach ...S: Functional Equations and Inequalities in Several ...Hyers-Ulam-Rassias stability of ... See full document

10

On the stability of a functional equation deriving from additive and quadratic functions

On the stability of a functional equation deriving from additive and quadratic functions

... for additive mappings and by Ras- sias [] for linear mappings by considering an unbounded Cauchy ...Hyers-Ulam-Rassias stability of functional ... See full document

12

Hyers Ulam Rassias stability of the additive quadratic mappings in non Archimedean Banach spaces

Hyers Ulam Rassias stability of the additive quadratic mappings in non Archimedean Banach spaces

... of functional equations is the following: ‘When is it true that a function which approximately satisfies a functional equation must be close to an ex- act solution of the equation?’ If the ... See full document

18

Fuzzy Hyers Ulam stability of an additive functional equation

Fuzzy Hyers Ulam stability of an additive functional equation

... Proof. The proof follows from Theorem 2.3 by taking (x, y, z): = θ(||x|| p · ||y|| p · || z|| p ) for all x, y, z Î X. Then we can choose L = 2 -3p and we get the desired result. □ 2.2. Direct method. In this subsection, ... See full document

13

3. Stability of a quartic  and ortgogonally quartic functional equation

3. Stability of a quartic and ortgogonally quartic functional equation

... be quadratic functional equation because the quadratic function f (x) = ax 2 is a solution of the functional equation ... See full document

12

On the Stability of a New Pexider Type Functional Equation

On the Stability of a New Pexider Type Functional Equation

... which is mixed of a quadratic and an additive functional equations. In this paper, we establish the generalized Hyers-Ulam-Rassias stability for 1.6 on the punctured domain V \ {0} and obtain ... See full document

22

Ulam-Hyers Stability of Additive and Reciprocal Functional Equations: Direct and Fixed Point Methods

Ulam-Hyers Stability of Additive and Reciprocal Functional Equations: Direct and Fixed Point Methods

... Generalized Fuzzy Normed Spaces, International Mathematical Forum, 4, 2009, ...the stability of the linear functional equation, ...Rassias, Stability of functional equations in ... See full document

19

Quadratic (s1,s2)-functional inequality in fuzzy normed space

Quadratic (s1,s2)-functional inequality in fuzzy normed space

... HU Stability is consequence of study of Ulam’s [1] problem regarding stability of group ...HU Stability under various adaptations. Park [16],[17] introduced additive ρ -functional ... See full document

10

On the Stability of a Generalized Quadratic and Quartic Type Functional Equation in Quasi Banach Spaces

On the Stability of a Generalized Quadratic and Quartic Type Functional Equation in Quasi Banach Spaces

... the functional equation ...the functional equation ...Hyers-Ulam stability of this functional equation whenever f is a mapping between two quasi-Banach ... See full document

26

Stability of 2-Variable Additive-Quadratic-Cubic-Quartic Functional Equation Using Fixed Point Method

Stability of 2-Variable Additive-Quadratic-Cubic-Quartic Functional Equation Using Fixed Point Method

... The stability of mixed type functional equations have been extensively investigated by a number of math- ematicians in referenes (see [3–5, 14–22, 28–31, 33–38, 43, 48, ... See full document

24

Fuzzy Stability of a Quadratic Additive Functional Equation

Fuzzy Stability of a Quadratic Additive Functional Equation

... since n−1 j0 1/22 p /4 j 2 p /2 j ≤ 24 − 2 p 2 − 2 p /4 − 2 p 2 − 2 p . Because 0 < ε < 1 is arbitrary, we get inequality 2.3 in this case. Finally, to prove the uniqueness of F, let F : X → Y be another ... See full document

17

Orthogonal Stability of an Additive-Quadratic Functional Equation

Orthogonal Stability of an Additive-Quadratic Functional Equation

... orthogonal stability of the Cauchy functional equation f(x + y) = f(x) + f(y), namely, they showed that if f is a mapping from an orthogonality space X into a real Banach space Y and ||f(x + y) - ... See full document

11

Stability of an Additive Cubic Quartic Functional Equation

Stability of an Additive Cubic Quartic Functional Equation

... unique additive mapping A : X → Y, a unique mapping C : X × X × X → Y , and a unique symmetric multi-additive mapping Q : X × X × X × X → Y such that fx Ax Cx, x, x Qx, x, x, x for all x ∈ X, and that C is ... See full document

20

A Fixed Point Approach to the Stability of an Additive-Quadratic-Cubic-Quartic Functional Equation

A Fixed Point Approach to the Stability of an Additive-Quadratic-Cubic-Quartic Functional Equation

... a quadratic functional ...the quadratic functional equation is said to be a quadratic ...Hyers-Ulam stability problem for the quadratic functional ... See full document

16

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