2021
DOI: 10.1016/j.jprocont.2021.05.009
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Parameter estimation based robust liquid level control of quadruple tank system — Second order sliding mode approach

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Cited by 17 publications
(4 citation statements)
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“…This control approach follows the control scheme shown in Figure 1c and involves designing a static decoupling network from the process' stationary state gain matrix G lin (0) to reduce interaction at low frequencies [34]. The decoupling network is given using (28), which is the inverse of G lin (0). Two PI controllers are then designed using the same methodology as above for the resulting apparent processes from the process and the static decoupler, i.e., the matrix Q(s) = G lin (s)D 0 .…”
Section: Static Decouplingmentioning
confidence: 99%
See 1 more Smart Citation
“…This control approach follows the control scheme shown in Figure 1c and involves designing a static decoupling network from the process' stationary state gain matrix G lin (0) to reduce interaction at low frequencies [34]. The decoupling network is given using (28), which is the inverse of G lin (0). Two PI controllers are then designed using the same methodology as above for the resulting apparent processes from the process and the static decoupler, i.e., the matrix Q(s) = G lin (s)D 0 .…”
Section: Static Decouplingmentioning
confidence: 99%
“…Other authors have applied internal model control [22], multivariable H ∝ control [3], quantitative feedback control [23], LQG optimal control [24], predictive control [25,26], and distributed model predictive control [27]. More recent works have applied nonlinear techniques to the QTS such as sliding mode control [28,29], feedback linearization [20], fuzzy control [30,31], and neural networks [32], among others.…”
Section: Introductionmentioning
confidence: 99%
“…The QTP can be considered as a prototype of many industrial applications in the process industry involving liquid level control such as chemical and petrochemical plants [12]. Previous research has explored various control strategies for the QTP, including decentralized PI/PID controllers [9], [10], [13]- [21], fractional order PI control [22]- [25], Model Reference Adaptive Controller (MRAC) [13], [26], state error feedback linearization control method with disturbance observer (DOB) and gain [27]- [30], low-gain integral controllers [31], generalized predictive control (GPC) [32], and sliding mode control [12], [23], [33]- [37], optimal control [38]- [40], and intelligent control techniques [21], [39], [41]- [49].…”
Section: Introductionmentioning
confidence: 99%
“…Further, the stability is verified with the Lyapunov theorem. A higher-order sliding mode controller for the quadruple tank system is described in [ 34 ]. A nonlinear disturbance observer is addressed in [ 35 ] for the quadruple tank system.…”
Section: Introductionmentioning
confidence: 99%