A generalized sequential subpredictor for input delayed systems under time-varying delay mismatches
For input delayed systems, the sequential subpredictor (SSP) control scheme has the advantage that arbitrarily large delays can be tolerated in the control loop by introducing more and more subpredictors. However, an exact delay compensation is not possible in the presence of time-varying delay mism...
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Published in | Automatica (Oxford) Vol. 139; p. 110116 |
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Format | Journal Article |
Language | English |
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Elsevier Ltd
01.05.2022
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Abstract | For input delayed systems, the sequential subpredictor (SSP) control scheme has the advantage that arbitrarily large delays can be tolerated in the control loop by introducing more and more subpredictors. However, an exact delay compensation is not possible in the presence of time-varying delay mismatches, and larger delays cannot therefore be obtained by increasing the number of subpredictors. To alleviate this limitation and enhance robustness against time-varying delay uncertainties, a generalized sequential subpredictor (SSP) control scheme is proposed by introducing new observer parameters that can be designed via Linear Matrix Inequalities (LMI) and Cone-Complementarity Linearization (CCL) algorithm. Finally, the effectiveness of the proposed method is illustrated by a simulation example. |
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AbstractList | For input delayed systems, the sequential subpredictor (SSP) control scheme has the advantage that arbitrarily large delays can be tolerated in the control loop by introducing more and more subpredictors. However, an exact delay compensation is not possible in the presence of time-varying delay mismatches, and larger delays cannot therefore be obtained by increasing the number of subpredictors. To alleviate this limitation and enhance robustness against time-varying delay uncertainties, a generalized sequential subpredictor (SSP) control scheme is proposed by introducing new observer parameters that can be designed via Linear Matrix Inequalities (LMI) and Cone-Complementarity Linearization (CCL) algorithm. Finally, the effectiveness of the proposed method is illustrated by a simulation example. |
ArticleNumber | 110116 |
Author | González, Antonio |
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Cites_doi | 10.1016/j.automatica.2020.109188 10.1016/j.automatica.2019.02.047 10.1016/j.automatica.2020.109350 10.1109/TAC.1979.1102124 10.1109/TAC.2011.2146850 10.1080/00207179.2012.751627 10.1109/TAC.2018.2874694 10.1016/j.automatica.2017.04.020 10.1109/9.618250 10.1016/j.jprocont.2020.05.014 10.1016/j.automatica.2017.06.027 |
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Keywords | Linear Matrix Inequality Robust control synthesis Sub-predictors Delays |
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SubjectTerms | Delays Linear Matrix Inequality Robust control synthesis Sub-predictors |
Title | A generalized sequential subpredictor for input delayed systems under time-varying delay mismatches |
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