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Ulam–Hyers–Rassias Stability of ψ-Hilfer Volterra Integro-Differential Equations of Fractional Order Containing Multiple Variable Delays

John R. Graef, Osman Tunç, Cemil Tunç
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Hyers–Ulam and Hyers–Ulam–Rassias Stability for a Class of Fractional Evolution Differential Equations with Neutral Time Delay

Kholoud N. Alharbi
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Hyers-Ulam-Rassias stability criteria for second order nonlinear differential equations with nonlinear damping

Ilesanmi Fakunle, P. O. Arawomo, S. O. Olagunju, A. A. Ganiyu   +3 more
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Hyers–Ulam–Rassias Stability of Functional Equations with Integrals in B-Metric Frameworks

Jagjeet Jakhar, S.M. Sharma, Jyotsana Jakhar, Majeed A. Yousif, Pshtiwan Othman Mohammed, Nejmeddine Chorfi, Miguel Vivas–Cortez   +6 more
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Hyers-Ulam-Rassias Stability of some sequential neutral functional differential equations with Caputo-Hadamard fractional derivative

Abdellatif Ben Makhlouf, El‐sayed El‐hady   +1 more
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Hyers-Ulam, Rassias, and Mittag-Leffler stability for quantum difference equations in β-calculus

Dalal Almutairi, Chokri Chniti, Saleh Mousa Alzahrani   +2 more
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Hyers–Ulam–Rassias Stability of Reciprocal-Type Functional Equations: Comparative Study of Direct and Fixed Point Methods

Heejeong Koh
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Hyers–Ulam–Rassias Stability of Generalized Quadratic Functional Equation on Non-Archimedean Normed Space over p-Adic Numbers

Janyarak Tongsomporn, Navin Aksornthong
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The Hyers–Ulam–Rassias stability of the pexiderized equations

Nonlinear Analysis: Theory, Methods & Applications, 2005
Abstract In this paper we prove the Hyers–Ulam–Rassias stability of the equations f ( x + y ) - g ( x ) - h ( y ) = 0 , f ( x + y ) + g ( x - y ) - 2 h ( x ) - 2 k ( y ) = 0 , f ( xy ) + g ( x + y ) - h ( xy + x ) - k ( y ) = 0 .
Dal-Won Park, Yang-Hi Lee
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On Hyers-Ulam-Rassias stability of functional equations [PDF]

Acta Mathematica Sinica, English Series, 2008
In this paper, we investigate the stability of functional equation given by the pseudo-additive mappings of the mixed quadratic and Pexider type in the spirit of Hyers, Ulam, Rassias and Gavruta.
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