2001
DOI: 10.1016/s0019-0578(01)00003-9
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Placing all closed loop poles of missile attitude control systems in the sliding mode via the root locus technique

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Cited by 13 publications
(6 citation statements)
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“…The problem of interest in the present case is to generate a second-order sliding mode on a chosen sliding surface s(t). In the literature, some different sliding functions were used in the derivation of sliding mode controllers such as integral operation sliding surface [30,40], SMC + I [10], integral sliding surface [41][42][43][44], PID surface with two independent gain parameters [45]. The PID sliding surface with constant coefficients can be introduced as: (19) where k p , k i and k d are the independent positive constants denoting proportional, integral and derivative gains, respectively, k p , k i , k d ∈ + , β is also a positive constant, β ∈ + , that contributes in the damping of s(t), determining the rate of decay for s(t) (after the sliding mode is enforced).…”
Section: Second-order Sliding Mode Controlmentioning
confidence: 99%
See 1 more Smart Citation
“…The problem of interest in the present case is to generate a second-order sliding mode on a chosen sliding surface s(t). In the literature, some different sliding functions were used in the derivation of sliding mode controllers such as integral operation sliding surface [30,40], SMC + I [10], integral sliding surface [41][42][43][44], PID surface with two independent gain parameters [45]. The PID sliding surface with constant coefficients can be introduced as: (19) where k p , k i and k d are the independent positive constants denoting proportional, integral and derivative gains, respectively, k p , k i , k d ∈ + , β is also a positive constant, β ∈ + , that contributes in the damping of s(t), determining the rate of decay for s(t) (after the sliding mode is enforced).…”
Section: Second-order Sliding Mode Controlmentioning
confidence: 99%
“…The parameters in Eq. (41) are calculated from the measured plant output to be K = 0.822, T d = 0.009 s, and T = 0.1418 s. Using the approximate plant model, the nominal parameters are calculated as A n = 118.1663, B n = 783.5762 and C n = 644.0997, where A n = (…”
Section: Experimental Set-up and Preliminariesmentioning
confidence: 99%
“…The linearized model of canard-configured missile [6] is described by the following state-space model in (1).…”
Section: A Missile Model In Canard Configurationmentioning
confidence: 99%
“…having an open loop zero in the right-half s-plane. The system under study, being both controllable and observable [6], the task is now to design an efficient control scheme to track a step-input angle of attack command with stochastic observer based state-feedback control by varying the control inputs that directly affects the canard's deflection. Control of canard missile has been previously studied using sliding mode [6] and LQG [7] controller.…”
Section: Introductionmentioning
confidence: 99%
“…The performed literature survey indicates that designs of autopilots primarily involve application of established control theories such as classical (Devaud et al, 2000), robust (Buschek, 2003;Biannica and Apkariana, 1999;McLain and Beard, 1999;Bennani et al, 1998;Rodriguez and Cloutier, 1994;Lin and Lee, 1984), adaptive (Kim et al, 2004;Han and Balakrishnan, 2002;Lin and Wang, 1998), gain-scheduling Leith et al, 2001;Shamma and Cloutier, 1993), sliding mode (Huang and Way, 2001;Shkolnikov et al, 2000), quantitative feedback theory (Benshabat and Chait, 1993), predictive control (Chen et al, 2003;Lu, 1994), genetic approach (Lin and Lai, 2001;Crawford et al, 1999) or a combination of a set of these techniques (Donha et al, 1998;Schumacher and Khargonekar, 1998;Reichert, 1992). Of course, as performance requirements for aerospace vehicles increase, more complicated control algorithms may be required.…”
Section: Introductionmentioning
confidence: 99%