In this paper, continuous-time sliding mode control based on the recently developed inertial delay control is extended to the discrete-time case. A notable feature of the proposed control is that it affords control over the magnitude of the quasisliding for a given sampling period. The use of the delta-operator in conjunction with a new sliding mode condition derived in this paper, enables complete and seamless unification of the sliding condition, control law and the underlying inertial delay control.
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Univ Kent, Sch Engn & Digital Arts, Canterbury, Kent, EnglandUniv Kent, Sch Engn & Digital Arts, Canterbury, Kent, England
Govindaswamy, Srinath
Spurgeon, Sarah K.
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Univ Kent, Sch Engn & Digital Arts, Canterbury, Kent, EnglandUniv Kent, Sch Engn & Digital Arts, Canterbury, Kent, England
Spurgeon, Sarah K.
Floquet, Thierry
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Ecole Cent Lille, LAGIS, CNRS, FRE 3303, F-59651 Villeneuve Dascq, France
INRIA Lille Nord Europe, Equipe Projet Non A, Lille, FranceUniv Kent, Sch Engn & Digital Arts, Canterbury, Kent, England
机构:
Univ Kent, Sch Engn & Digital Arts, Canterbury, Kent, EnglandUniv Kent, Sch Engn & Digital Arts, Canterbury, Kent, England
Govindaswamy, Srinath
Spurgeon, Sarah K.
论文数: 0引用数: 0
h-index: 0
机构:
Univ Kent, Sch Engn & Digital Arts, Canterbury, Kent, EnglandUniv Kent, Sch Engn & Digital Arts, Canterbury, Kent, England
Spurgeon, Sarah K.
Floquet, Thierry
论文数: 0引用数: 0
h-index: 0
机构:
Ecole Cent Lille, LAGIS, CNRS, FRE 3303, F-59651 Villeneuve Dascq, France
INRIA Lille Nord Europe, Equipe Projet Non A, Lille, FranceUniv Kent, Sch Engn & Digital Arts, Canterbury, Kent, England