A sliding mode control for linear fractional systems with input and state delays
By Amar Si-Ammour, S. Djennoune, Maamar Bettayeb. 2009
198 citations recorded by the source corpus.
Subfields: Control and Systems Engineering, Modeling and Simulation
View Paper: https://www.semanticscholar.org/paper/737a148c552e038479ee9f91ce92d175c0621633
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Control and Systems Engineering
- Zhe Gao
- Alessandro Pisano
- Elio Usai
- Milan R. Rapaic
- Xiaozhong Liao
- Zoran D. Jelicic
- Boris B. Jakovljevic
- Shouming Zhong
In Modeling and Simulation
- Zhe Gao
- Xiaozhong Liao
- Mehmet Önder Efe
- Shouming Zhong
- Chun Yin
- Zoran D. Jelicic
- Alessandro Pisano
- Elio Usai
Citations in the corpus
- Sliding mode control approaches to the robust regulation of linear multivariable fractional‐order dynamics (2010, methodology): “Sliding manifolds containing fractional-order derivatives were used in both works [23, 24].”
- Integral sliding mode control for fractional-order systems with mismatched uncertainties (2013, background): “In addition, the fractionalorder sliding mode controllers for fractional-order systems with input-delays and nonlinear terms have been studied in [15–18].”
- On the sliding‐mode control of fractional‐order nonlinear uncertain dynamics (2016, methodology): “Although fractional calculus has been previously combined with the sliding-mode control methodology in the controller design for conventional integer-order systems [14, 15], sliding-mode control has been applied to fractional-order systems only recently [14, 16, 17].”
- Control of a novel class of fractional-order chaotic systems via adaptive sliding mode control approach ☆ (2013, background): “The main feature of SMC [23–25,30–32] is to switch the control law to force the states of the system from the initial states onto some predefined sliding surface.”
- Fractional order sliding mode control with reaching law approach (2010, methodology): “Solution of the state equation is built and conclusions involving Mittag-Leffler function are derived for stability, [16].”