2015
DOI: 10.1017/jfm.2015.70
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Optimal control of energy extraction in wind-farm boundary layers

Abstract: In very large wind farms, the vertical interaction with the atmospheric boundary layer plays an important role, i.e. the total energy extraction is governed by the vertical transport of kinetic energy from higher regions in the boundary layer towards the turbine level. In the current study, we investigate optimal control of wind-farm boundary layers, considering the individual wind turbines as flow actuators, whose energy extraction can be dynamically regulated in time so as to optimally influence the flow fie… Show more

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Cited by 203 publications
(302 citation statements)
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References 66 publications
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“…Examples are studies of fully developed wind farms by Calaf et al (2010), Calaf, Parlange & Meneveau (2011), Yang, Kang & Sotiropoulos (2012, Goit & Meyers (2015) and of wind farms with entrance effects and a developing boundary layer by Porté-Agel, Wu & Chen (2013), , Stevens, Gayme & Meneveau (2014a), Stevens, Graham & Meneveau (2014b), Stevens, Gayme & Meneveau (2015), Nilsson et al (2015), Goit, Munters & Meyers (2016), Munters, Meneveau & Meyers (2016). The main working assumption in these studies is that the wind turbines are located in the inner region of the ABL (i.e.…”
Section: Introductionmentioning
confidence: 99%
“…Examples are studies of fully developed wind farms by Calaf et al (2010), Calaf, Parlange & Meneveau (2011), Yang, Kang & Sotiropoulos (2012, Goit & Meyers (2015) and of wind farms with entrance effects and a developing boundary layer by Porté-Agel, Wu & Chen (2013), , Stevens, Gayme & Meneveau (2014a), Stevens, Graham & Meneveau (2014b), Stevens, Gayme & Meneveau (2015), Nilsson et al (2015), Goit, Munters & Meyers (2016), Munters, Meneveau & Meyers (2016). The main working assumption in these studies is that the wind turbines are located in the inner region of the ABL (i.e.…”
Section: Introductionmentioning
confidence: 99%
“…The turbine forcing term in (1), f, at spatial location s = x y T ∈ R 2 is expressed as with position t i ∈ R 2 . The scalar C Ti is a variation of the non-dimensional thrust coefficient of turbine i which can be related to physical turbine parameters such as the generator torque and blade pitch angles (Goit and Meyers, 2015). The scalar γ i is the yaw angle of turbine i with respect to the incoming wind, and U i is the average flow velocity over the rotor of turbine i.…”
Section: Turbine Modelmentioning
confidence: 99%
“…Note that C T has a direct mapping to the turbine power P turb,i , and thus replaces the usual non-dimensional 15 power coefficient, following the example of Goit and Meyers (2015). …”
Section: Turbine Modelmentioning
confidence: 99%
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“…Gebraad et al [8] and Fleming et al [9] The aforementioned studies have generally focussed on the changes to the flow, often from steady state or at least static operating conditions. Dynamic control of large wind farms has recently been investigated in detail by Goit and Meyers [10] and subsequently a derived simpler and practical control strategy by Munters and Meyers [11], although the dynamic analysis does not include the effect on the turbine load.…”
Section: Introductionmentioning
confidence: 99%