The averaging principle of Atangana–Baleanu fractional stochastic integro-differential systems with delay
Author:
Funder
the Natural Science Foundation of Hunan Province
Publisher
Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1007/s41478-024-00823-3.pdf
Reference22 articles.
1. Atangana, A., and D. Baleanu. 2016. New fractional derivatives with non-local and non-singular kernel: Theory and application to heat transfer model. Thermal Science 20: 763–769.
2. Atangana, A., and J.F. Gómez-Aguilar. 2018. Numerical approximation of Riemann–Liouville definition of fractional derivative: From Riemann–Liouville to Atangana–Baleanu. Numerical Methods for Partial Differential Equations 34: 1502–1523.
3. Dhayal, R., Y. Zhao, Q. Zhu, Z. Wang, and M. Karimi. 2024. Approximate controllability of Atangana–Baleanu fractional stochastic differential systems with non-Gaussian process and impulses. Discrete and Continuous Dynamical Systems Series S 17: 2706–2731.
4. Aimene, D., D. Baleanu, and D. Seba. 2019. Controllability of semilinear impulsive Atangana–Baleanu fractional differential equations with delay. Chaos, Solitons & Fractals 128: 51–57.
5. Ahmed, H.M. 2010. Boundary controllability of nonlinear fractional integrodifferential systems. Advances in Difference Equations 2010: 279493.
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