2019
DOI: 10.1109/tie.2018.2864712
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Discrete-Time Sliding-Mode Control With Enhanced Power Reaching Law

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Cited by 60 publications
(60 citation statements)
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“…where Mðq; tÞ 2 R nÂn denotes the mass matrix and q 2 R n is the generalized position; € q 2 R n is the generalized acceleration; Qðq; _ q ; tÞ 2 R n is the generalized force and Q¼ À C _ q À G, C is the Coriolis matrix, GðqÞ 2 R nÂ1 is the gravitational force, and _ q 2 R n is the generalized velocity; u¼Q c þ Q u is the input control torque, and the constraint torque vector is given by 25 Q u is the compensation torque, Aðq; _ q ; tÞ 2 R pÂn is the constraint matrix, and bðq; _ q ; tÞ 2 R p is a p-vector; and r is the external disturbance.…”
Section: Proposed Control Law For Smcmentioning
confidence: 99%
See 1 more Smart Citation
“…where Mðq; tÞ 2 R nÂn denotes the mass matrix and q 2 R n is the generalized position; € q 2 R n is the generalized acceleration; Qðq; _ q ; tÞ 2 R n is the generalized force and Q¼ À C _ q À G, C is the Coriolis matrix, GðqÞ 2 R nÂ1 is the gravitational force, and _ q 2 R n is the generalized velocity; u¼Q c þ Q u is the input control torque, and the constraint torque vector is given by 25 Q u is the compensation torque, Aðq; _ q ; tÞ 2 R pÂn is the constraint matrix, and bðq; _ q ; tÞ 2 R p is a p-vector; and r is the external disturbance.…”
Section: Proposed Control Law For Smcmentioning
confidence: 99%
“…23 The exponential reaching law 24 converges fast, but the chattering is serious when reaching the sliding mode stage. The power reaching law 25 can weaken chattering but converges slowly especially when the system state is far from the sliding mode manifold. The double-power reaching law 23,26 eliminates the inherent chattering of the traditional sliding mode and has a convergence speed advantage especially when the initial error is large.…”
Section: Introductionmentioning
confidence: 99%
“…To overcome this problem, the adaptive reaching law based SMC was proposed in [1] and [19], in which the gains of the reaching law were online tuned to adapt the variations of the controlled system, and the control performance is significantly improved in terms of robust and precision. The adaptive reaching law can also be found in the works [20][21] and the references therein. For chattering attenuation, soft computing based approaches, such as fuzzy logic, neural networks and probabilistic reasoning, are also widely used, the details can be found in the survey paper [22].…”
Section: Introductionmentioning
confidence: 99%
“…For instance, Ref. [25] proposed a novel DSMC scheme for precision tracking control of a piezoelectric actuator. In addition, for making the system state converge to the equilibrium point asymptotically within finite steps, Refs.…”
Section: Introductionmentioning
confidence: 99%