2021
DOI: 10.1007/s00025-021-01491-6
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Mittag–Leffler–Hyers–Ulam Stability of Delay Fractional Differential Equation via Fractional Fourier Transform

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Cited by 4 publications
(1 citation statement)
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“…In 2020, Unyong et al [23] studied Ulam stabilities of linear fractional order differential equations in Lizorkin space using the fractional Fourier transform, and in the same year, Hammachukiattikul et al [24] derived some Ulam-Hyers stability outcomes for fractional differential equations. In the next year, Ganesh et al [25] derived some Mittag-Leffler-Hyers-Ulam stability, which makes sure the existence and individuation of an answer for a delay fractional differential equation by using the fractional Fourier transform. In 2022, Ganesh et al [26] carried out pioneering in the field with the Hyers-Ulam stability for fractional order implicit differential equations with two Caputo derivatives using a fractional Fourier transform.…”
Section: Introductionmentioning
confidence: 99%
“…In 2020, Unyong et al [23] studied Ulam stabilities of linear fractional order differential equations in Lizorkin space using the fractional Fourier transform, and in the same year, Hammachukiattikul et al [24] derived some Ulam-Hyers stability outcomes for fractional differential equations. In the next year, Ganesh et al [25] derived some Mittag-Leffler-Hyers-Ulam stability, which makes sure the existence and individuation of an answer for a delay fractional differential equation by using the fractional Fourier transform. In 2022, Ganesh et al [26] carried out pioneering in the field with the Hyers-Ulam stability for fractional order implicit differential equations with two Caputo derivatives using a fractional Fourier transform.…”
Section: Introductionmentioning
confidence: 99%