Pages that link to "Item:Q432522"
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The following pages link to A generalized mixed quadratic-quartic functional equation (Q432522):
Displaying 20 items.
- A fixed point approach to the stability of quintic and sextic functional equations in quasi-\(\beta \)-normed spaces (Q535481) (← links)
- On trigonometric functional equations of rectangular type (Q675207) (← links)
- Ulam-Hyers stability of undecic functional equation in quasi-\(\beta\)-normed spaces: fixed point method (Q727885) (← links)
- A generalized mixed type of quartic-cubic-quadratic-additive functional equations (Q765396) (← links)
- A fixed point approach to Ulam-Hyers stability of duodecic functional equation in quasi-\(\beta\)-normed spaces (Q1679000) (← links)
- A fixed point approach to the stability of a general mixed AQCQ-functional equation in non-Archimedean normed spaces (Q1958784) (← links)
- Approximate mixed type quadratic-cubic functional equation (Q2144843) (← links)
- A characterization of multi-mixed additive-quadratic mappings and a fixed point application (Q2208717) (← links)
- Approximate generalized cubic \(\ast\)-derivations (Q2256682) (← links)
- Approximation of mixed Euler-Lagrange \(\sigma\)-cubic-quartic functional equation in Felbin's type f-NLS (Q2656583) (← links)
- Solution of the Ulam stability problem for Euler-Lagrange \(k\)-quintic mappings (Q2662068) (← links)
- (Q3388382) (← links)
- A fixed point approach to the stability of sextic Lie *-derivations (Q5020932) (← links)
- A fixed point approach to the stability of additive-quadratic-quartic functional equations (Q5052626) (← links)
- (Q5087355) (← links)
- On the stability of fuzzy set-valued functional equations (Q5193375) (← links)
- A FIXED POINT APPROACH TO THE STABILITY OF QUARTIC LIE ∗-DERIVATIONS (Q5216608) (← links)
- Stability of a general mixed additive-cubic functional equation in non-Archimedean fuzzy normed spaces (Q5245812) (← links)
- (Q5285419) (← links)
- Functional equation and its modular stability with and without Δp-condition (Q5865742) (← links)