Results 121 to 130 of about 2,275,004 (213)
Hyers-Ulam stability of an integro-differential equation
In this study, we will establish the Hyers-Ulam-Rassias stability and the Hyers-Ulam stability of an integro-differential equation.
Şevgin, Sebaheddin, SEVLI, HAMDULLAH
core
On Hyers-Ulam Stability for Nonlinear Differential Equations of nth Order
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
doaj +2 more sources
Hyers-Ulam stability of closed linear relations in Hilbert spaces
This paper introduces the concept of Hyers-Ulam stability for linear relations in normed linear spaces and presents several intriguing results that characterize the Hyers-Ulam stability of closed linear relations in Hilbert spaces.
Majumdar, Arup
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β–Hyers–Ulam–Rassias Stability of Semilinear Nonautonomous Impulsive System
In this paper, we study a system governed by impulsive semilinear nonautonomous differential equations. We present the β –Ulam stability, β –Hyers–Ulam stability and β –Hyers–Ulam–Rassias ...
Muhammad Arif, Xiaoming Wang, Akbar Zada
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Existence and stability results for a coupled multi-term Caputo fractional differential equations
In this article, we explore a new class of nonlocal boundary value problems defined by coupled multi-term delay Caputo fractional differential equations along with a multipoint-integral boundary problem.
Gunaseelan Mani +4 more
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Hyers-Ulam Stability of Nonlinear Integral Equation
We will apply the successive approximation method for proving the Hyers-Ulam stability of a nonlinear integral equation.
Gachpazan Mortaza, Baghani Omid
core
Qualitative analysis and numerical simulation of ABC fractional impulsive differential systems with implicit nonlinear terms and integral boundary conditions. [PDF]
Sharif AA, Hamood M, Ghadle KP.
europepmc +1 more source
In this paper, we study the initial value problem for the fractional differential equation with multiple deviating arguments. By using Krasnoselskii’s fixed point theorem, the conditions of solvability of the problem are obtained.
Gusztáv Fekete +3 more
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Fixed-point topology meets fractal memory: a Kutumba-stabilized framework for nonlocal fractal-fractional dynamics. [PDF]
Devi RA +6 more
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