2015
DOI: 10.1016/j.automatica.2015.05.021
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Explicit hybrid model-predictive control: The exact solution

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Cited by 62 publications
(30 citation statements)
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“…Dua et al, [47] Oberdieck et al, [56] Axehill et al, [57] Nascu et al, [60] Trifkovic et al [61] Robust mp-MPC (the immunity of a system against perturbations)…”
Section: Multiparametric Optimization and Control Strategymentioning
confidence: 99%
See 1 more Smart Citation
“…Dua et al, [47] Oberdieck et al, [56] Axehill et al, [57] Nascu et al, [60] Trifkovic et al [61] Robust mp-MPC (the immunity of a system against perturbations)…”
Section: Multiparametric Optimization and Control Strategymentioning
confidence: 99%
“…Local linearization (described in Nascu [76] ) Piece-wise linearization leading to a piece-wise affine formulation, described in Dua et al and Oberdieck et al [47,56] Exact linearization as in Figure 6 based on a parameter scheduling technique shown in Nascu. [17] Here the inverse of the Hill curve in (6) is implemented in the controller with the nominal patient model parameters in Table 3-as shown in Figure 6.…”
Section: Nonlinearity Compensation à Inverse Of the Hill Functionmentioning
confidence: 99%
“…Explicit model predictive control (MPC) has received significant attention in control community due to its relevance for rather small-dimensional systems [10], [17], [36], [37], [41]. However, even if the controllers are explicitly obtained, there exist major problems in terms of their implementation once the number of regions in the state-space partition becomes large.…”
Section: Motivationmentioning
confidence: 99%
“…In the last decade, multi-parametric programming has received considerable attention due to its applicability to a wide range of optimization and engineering problems such as optimal control ( [34,307]), the integration of design and control (Chapter 6), multi-objective optimization ( [256,297]) and bilevel optimization ( [104,105]). This in return has led to the development of novel algorithms for several classes of multi-parametric programming problems, such as multi-parametric mixed-integer programming ( [98,255]), multi-parametric dynamic programming ( [48,295]) and even inverse multi-parametric programming ( [16,155,250]). …”
Section: As a Rule Of Thumb A Model That (I) Yields A Good Fit (Typimentioning
confidence: 99%