There current paper deal to introduce a new concept called systems of orthogonally additivequadratic- cubic functional equations defined on orthogonally Banach algebras. After that, we introduce the notion of an orthogonally i-f-hom-ders, with i ∈ {1, 2, 3}. Finally, using a fixed point method, we prove Hyers–Ulam stability for these systems of orthogonally additive-quadratic-cubic functional equations and orthogonally i-f-hom-ders, employing the main control functions on orthogonally Banach algebras.
heiatian naeini, P. (2026). Hyers-Ulam stability of i-f-hom-ders associate with systems of
additive-quadratic-cubic functional equations. Journal of Advanced Mathematical Modeling, 16(1), 105–114. https://doi.org/10.22055/jamm.2026.51570.2458
MLA
heiatian naeini, P. "Hyers-Ulam stability of i-f-hom-ders associate with systems of
additive-quadratic-cubic functional equations", Journal of Advanced Mathematical Modeling, 16, 1, 2026, 105–114. doi: 10.22055/jamm.2026.51570.2458
HARVARD
heiatian naeini, P. (2026). 'Hyers-Ulam stability of i-f-hom-ders associate with systems of
additive-quadratic-cubic functional equations', Journal of Advanced Mathematical Modeling, 16(1), pp. 105–114. doi: 10.22055/jamm.2026.51570.2458
CHICAGO
heiatian naeini, P., "Hyers-Ulam stability of i-f-hom-ders associate with systems of
additive-quadratic-cubic functional equations." Journal of Advanced Mathematical Modeling, 16 1 (2026): 105–114, doi: 10.22055/jamm.2026.51570.2458
VANCOUVER
heiatian naeini P. Hyers-Ulam stability of i-f-hom-ders associate with systems of
additive-quadratic-cubic functional equations. JAMM. 2026;16(1):105–114 (In Persian). doi: 10.22055/jamm.2026.51570.2458
