On S-asymptotically $$\omega$$-periodic mild solutions of some integrodifferential inclusions of Volterra-type

Issaka, Louk-Man; Diop, Amadou; Niang, Mamadou; Diop, Mamadou Abdoul

doi:10.1007/s41478-023-00623-1

J Anal

2023

DOI: 10.1007/s41478-023-00623-1

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On S-asymptotically $$\omega$$-periodic mild solutions of some integrodifferential inclusions of Volterra-type

Louk-Man Issaka

Amadou Diop

Mamadou Niang

et al.

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2024

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Cited by 2 publications

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Square-mean S-Asymptotically $$\omega $$-Periodic Solutions for Some Stochastic Delayed Integrodifferential Inclusions

Mbaye,

Diop,

N’Guérékata

2024

Vietnam J. Math.

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In this work, by the resolvent operator theory, stochastic analysis theory and the fixed-point technique in Fréchet spaces, we present sufficient conditions for the existence of square-mean S-asymptotically $$\omega $$ ω -periodic mild solutions of abstract stochastic integrodifferential inclusions with infinite delay in separable Hilbert spaces and provide an example to illustrate the abstract results.

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Square-mean S-Asymptotically $$\omega $$-Periodic Solutions for Some Stochastic Delayed Integrodifferential Inclusions

Mbaye,

Diop,

N’Guérékata

2024

Vietnam J. Math.

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Numerical and analytical approach of nonlinear fractional pantograph nonlocal differential systems with non-singular kernel

Jothimani,

Valliammal,

Vijayakumar

2024

J Anal

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On S-asymptotically $$\omega$$-periodic mild solutions of some integrodifferential inclusions of Volterra-type

Cited by 2 publications

References 33 publications

Square-mean S-Asymptotically $$\omega $$-Periodic Solutions for Some Stochastic Delayed Integrodifferential Inclusions

Square-mean S-Asymptotically $$\omega $$-Periodic Solutions for Some Stochastic Delayed Integrodifferential Inclusions

Numerical and analytical approach of nonlinear fractional pantograph nonlocal differential systems with non-singular kernel

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