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Ulam–Hyers stability of pantograph fractional stochastic differential equations
Mathematical methods in the applied sciences, 2022In this paper, we investigate the existence and uniqueness theorem (EUT) of Pantograph fractional stochastic differential equations (PFSDE) using the Banach fixed point theorem (BFPT).
Lassaad Mchiri +2 more
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Ulam–Hyers stability of fractional Itô–Doob stochastic differential equations
Mathematical methods in the applied sciences, 2023This article is devoted to prove the existence and uniqueness (EU) of solution of fractional Itô–Doob stochastic differential equations (FIDSDE) with order ϰ∈(0,1)$$ \mathrm{\varkappa}\in \left(0,1\right) $$ by using the fixed point technique (FPT).
Lassaad Mchiri
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Journal of Mathematics and Physics
In this study, we deal with the non-autonomous fractional impulsive stochastic differential equation for the first time. This article examines the existence of a mild solution and the Ulam–Hyers stability of non-autonomous stochastic fractional ...
Anjali Upadhyay, Surendra Kumar
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In this study, we deal with the non-autonomous fractional impulsive stochastic differential equation for the first time. This article examines the existence of a mild solution and the Ulam–Hyers stability of non-autonomous stochastic fractional ...
Anjali Upadhyay, Surendra Kumar
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Ulam-Hyers stability of caputo type fuzzy fractional differential equations with time-delays
Chaos, Solitons & Fractals, 2022Xue Wang, Danfeng Luo, Quanxin Zhu
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Thermal Stability of Cellulose Nanomaterials
Chemical Reviews, 2023Francesco D'Acierno +2 more
exaly
Mathematical applications of Ulam–Hyers stability in fractional hybrid differential systems
Journal of Applied Mathematics and ComputationSameer Bawaneh +3 more
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