2020
DOI: 10.1017/jfm.2020.103
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Flow state estimation in the presence of discretization errors

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Cited by 10 publications
(9 citation statements)
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“…In parallel with the continuation of more classical approaches to address the closure problem in the RANS equations (Durbin 2018), the latter problem is currently revisited through the consideration of alternative strategies which may be interlinked, as will be detailed in the following: uncertainty quantification (Xiao & Cinnella 2019), data assimilation (Lewis, Lakshmivarahan & Dhall 2006) and data-driven modelling (Duraisamy, Iaccarino & Xiao 2019). In particular, data assimilation aims to merge experimental and numerical approaches in order to overcome their inherent limitations, namely the difficulty in accessing the whole state of the flow in experiments (Heitz, Mémin & Schnörr 2010; Suzuki 2012; Gillissen, Bouffanais & Yue 2019) and the lack of knowledge of the inputs and models in numerical simulations (Hayase 2015; Meldi & Poux 2017; Chandramouli, Mémin & Heitz 2020; Da Silva & Colonius 2020; Li et al. 2020).…”
Section: Introductionmentioning
confidence: 99%
“…In parallel with the continuation of more classical approaches to address the closure problem in the RANS equations (Durbin 2018), the latter problem is currently revisited through the consideration of alternative strategies which may be interlinked, as will be detailed in the following: uncertainty quantification (Xiao & Cinnella 2019), data assimilation (Lewis, Lakshmivarahan & Dhall 2006) and data-driven modelling (Duraisamy, Iaccarino & Xiao 2019). In particular, data assimilation aims to merge experimental and numerical approaches in order to overcome their inherent limitations, namely the difficulty in accessing the whole state of the flow in experiments (Heitz, Mémin & Schnörr 2010; Suzuki 2012; Gillissen, Bouffanais & Yue 2019) and the lack of knowledge of the inputs and models in numerical simulations (Hayase 2015; Meldi & Poux 2017; Chandramouli, Mémin & Heitz 2020; Da Silva & Colonius 2020; Li et al. 2020).…”
Section: Introductionmentioning
confidence: 99%
“…In [21,24], authors use neural network based methods to estimate the leading edge suction parameter(LESP). The model studied in this work has a Reynolds number of 17,500, substantially higher than other computational works which focus on Reynolds number in the range of O(10 2 ) − O( 103 ) [24,8,6,29]. This is closer to the lower end of the range considered by experimental work [7,15].…”
Section: Introductionmentioning
confidence: 82%
“…In particular, recent works have explored the use of machine learning to estimate flow field and aerodynamic data from sensors on the surface of the airfoil. These include methods for flow reconstruction from limited sensors using neural networks [29,15], filtering based flow estimation [8,6], as well as prediction of aerodynamic coefficients [7]. Deep learning has also been used for estimating properties of the flow used in low order vortex models.…”
Section: Introductionmentioning
confidence: 99%
“…The dynamical operator in a flow estimation framework can take various forms, including high-fidelity Navier-Stokes simulation. Indeed, this has been the basis for recent work by da Silva and Colonius [13,14]. In [13], they advanced the state vector for flow past an airfoil with an operator derived from an immersed boundary projection method [15].…”
Section: Introductionmentioning
confidence: 99%
“…Since an ostensible goal for flow estimation is real-time control, dynamical models obtained from CFD will generally not be fast enough to update the state. In their subsequent work in [14], da Silva and Colonius utilized a dynamical model for the airfoil flow consisting of cheaper coarse-grid simulations. Their state vector was then augmented with a bias error, which they successfully estimated along with the coarsened grid state from surface observations of the higher-fidelity truth data.…”
Section: Introductionmentioning
confidence: 99%