Wirtinger-based fractional summation inequality for stability analysis of nabla discrete fractional-order time-delay systems-Reference-Cited by-同舟云学术

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Wirtinger-based fractional summation inequality for stability analysis of nabla discrete fractional-order time-delay systems

Published:2024-07-09 Issue:19 Volume:112 Page:17055-17068
ISSN:0924-090X
Container-title:Nonlinear Dynamics
language:en
Short-container-title:Nonlinear Dyn

Author:

Wu Xiang,Yang Xujun^ORCID,Liu Da-Yan,Li Chuandong

Funder

the National Natural Science Foundation of China

the Bayu Scholar Program of Young Scholar in Chongqing of China

the Natural Science Foundation of Chongqing

the Group Building Scientific Innovation Project for universities in Chongqing

Publisher

Springer Science and Business Media LLC

Link

https://link.springer.com/content/pdf/10.1007/s11071-024-09916-x.pdf

Reference28 articles.

1. Goodrich, C.S., Peterson, A.C.: Discrete Fractional Calculus. Springer, Cham (2015)

2. Sun, H.G., Zhang, Y., Baleanu, D., Chen, W., Chen, Y.G.: A new collection of real world applications of fractional calculus in science and engineering. Commun. Nonlinear Sci. Numer. Simul. 64, 213–231 (2018)

3. Pu, Y.F., Siarry, P., Zhu, W.Y., Wang, J., Zhang, N.: Fractional-order ant colony algorithm: a fractional long term memory based cooperative learning approach. Swarm Evol. Comput. 69, 101014 (2022)

4. Vignesh, D., Banerjee, S.: Dynamical analysis of a fractional discrete-time vocal system. Nonlinear Dyn. 111(5), 4501–4515 (2023)

5. Li, Y., Chen, Y.G., Podlubny, I.: Mittag–Leffler stability of fractional order nonlinear dynamic systems. Automatica 45(8), 1965–1969 (2009)

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