2019
DOI: 10.1016/j.renene.2018.07.033
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Tube-based explicit model predictive output-feedback controller for collective pitching of wind turbines

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Cited by 11 publications
(8 citation statements)
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“…to be used in the following formulations. ■ In (20), s is a tuning parameter. It is not straightforward how to solve constrained optimization problem (20) due to its complicated objective function.…”
Section: Demonstrating the Quasi-h ∞ Optimal Tmpc Schemementioning
confidence: 99%
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“…to be used in the following formulations. ■ In (20), s is a tuning parameter. It is not straightforward how to solve constrained optimization problem (20) due to its complicated objective function.…”
Section: Demonstrating the Quasi-h ∞ Optimal Tmpc Schemementioning
confidence: 99%
“…In [17], TMPC has been combined with multi‐stage MPC to benefit from the non‐conservatism of the latter approach. TMPC schemes have been recently applied to various fields of industry including process control ([18] and [19]), wind turbine power control [20], robotics [21], autonomous driving [22] and microgrid energy management [14].…”
Section: Introductionmentioning
confidence: 99%
“…Automotive Emekli and Güvenç (2016) Pressure control of a diesel engine Vadamalu and Beidl (2016) Energy management of hybrid vehicles Theunissen et al (2019) Suspension systems with road prediction Tavernini et al (2018) Wheel control of an electric vehicle Tavernini et al (2019) Antilock breaking system for breaking Lee and Chang (2019) Autonomous steering control Energy Lasheen et al (2019) Pitch angle control in wind turbines Ogumerem and Pistikopoulos (2019) Temperature control for metal-hydrides Ogumerem and Pistikopoulos (2020) Water electrolysis for hydrogen production Drgoňa et al (2017) Water/methanol distillation column Ziogou et al (2018) Polymer solution of nonlinear mixed-integer multifollower problems (Kassa and Kassa, 2017;Avraamidou and Pistikopoulos, 2018).…”
Section: Area Contribution Descriptionmentioning
confidence: 99%
“…As a result, online optimization is reduced to simple, computationally inexpensive algebraic function evaluations which are valid to regions of optimality and feasibility, referred to as critical regions . Numerous studies on various implementations of mpMPC have been reported in the literature. , A major disadvantage of mpMPC is that the computation times to calculate the critical regions offline increase exponentially with the number of variables or the parametric space. , As a consequence, the offline calculations of multiparametric CMPC (mpCMPC) of a process with a large number of variables can get prohibitively expensive. However, for small- and medium-scale systems, the method is well -suited.…”
Section: Introductionmentioning
confidence: 99%