Results 121 to 130 of about 14,394 (244)
Existence and Ulam stability for implicit fractional q-difference equations [PDF]
, 2019 Saı̈d Abbas +3 more
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Hyers-Ulam stability of functional equations in matrix normed spaces [PDF]
, 2013 Jung Rye Lee +2 more
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"Hyers-Ulam stability of hom-derivations in Banach algebras"
, 2022 " +3 more
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Hyers-Ulam Stability of Bessel Equations
, 2018 We analyse different kinds of stabilities for the Bessel equation and for the modified Bessel equation with initial conditions. Sufficient conditions are obtained in order to guarantee Hyers-Ulam-Rassias, $ $-semi-Hyers-Ulam and Hyers-Ulam stabilities for those equations. Those sufficient conditions are obtained based on the use of integral techniques
Castro, L. P., Simões, A. M.
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On Hyers-Ulam Stability for Nonlinear Differential Equations of nth Order
International Journal of Analysis and Applications, 2013 This paper considers the stability of nonlinear differential equations of nth order in the sense of Hyers and Ulam. It also considers the Hyers-Ulam stability for superlinear Emden-Fowler differential equation of nth order. Some illustrative examples are
Maher Nazmi Qarawani
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The z-transform method for the Ulam stability of linear difference equations with constant coefficients [PDF]
, 2018 Yonghong Shen, Yongjin Li
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Ulam stability of an additive-quadratic functional equation in F-space and quasi-Banach spaces [PDF]
, 2022 Linlin Fu, Qi Liu, Yongjin Li
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Arab Journal of Basic and Applied SciencesThis article considers a Volterra-Fredholm integro-differential equation including multiple time-varying delays. The aim of this article is to study the uniqueness of solution, the Ulam–Hyers–Rassias stability and the Ulam–Hyers stability of the Volterra-
Cemil Tunç, Osman Tunç
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Hyers–Ulam stability and existence criteria for coupled fractional differential equations involving p-Laplacian operator [PDF]
, 2018 Hasib Khan +4 more
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$(L^p, L^q)$ Hyers-Ulam stability
We introduce a new concept of Hyers-Ulam stability, in which in the size of a pseudosolution of a given ordinary differential equation and its deviation from an exact solution are measured with respect to different norms. These norms are associated to $L^p$-spaces for $p\in [1, \infty]$.
Dragičević, Davor, Onitsuka, Masakazu
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