2000
DOI: 10.1016/s0967-0661(00)00086-1
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A feedback scheduler for real-time controller tasks

Abstract: The problem studied in this paper is how to distribute computing resources over a set of realtime control loops in order to optimize the total control performance. Two subproblems are investigated: how the control performance depends on the sampling interval, and how a recursive resource allocation optimization routine can be designed. Linear quadratic cost functions are used as performance indicators. Expressions for calculating their dependence on the sampling interval are given. An optimization routine, cal… Show more

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Cited by 112 publications
(104 citation statements)
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“…Therefore, varying sampling or event-based control represent new tools to control the execution resources consumption. Finally, computing devices such as real-time schedulers are also likely to be controlled by feedback laws, as used in the founding paper (Eker, Hagander, and Arzen (2000)) where a feedback scheduler computes on-the-fly the control intervals of concurrent LQ controllers. However approaches gathering real-time scheduling and feedback control considerations are still quite rare.…”
Section: Joint Control and Schedulingmentioning
confidence: 99%
“…Therefore, varying sampling or event-based control represent new tools to control the execution resources consumption. Finally, computing devices such as real-time schedulers are also likely to be controlled by feedback laws, as used in the founding paper (Eker, Hagander, and Arzen (2000)) where a feedback scheduler computes on-the-fly the control intervals of concurrent LQ controllers. However approaches gathering real-time scheduling and feedback control considerations are still quite rare.…”
Section: Joint Control and Schedulingmentioning
confidence: 99%
“…2 links real-time scheduling directly to the QoC. While the QoC can be evaluated by an integral form of the control error e, e.g., IAE, ITAE, etc., simplified QoC computation, e.g., linear approximation, is shown to be effective for real-time control [19], [48]. This work uses e and its one-step difference δe = e − e old to characterize the QoC.…”
Section: A Qoc Characterizationmentioning
confidence: 99%
“…[5] about closed-loop performance. Finally, a LMI formulation, which guarantees the stability of the control, is given in section 3.4.…”
Section: Performance and Stabilitymentioning
confidence: 99%