21st AIAA Computational Fluid Dynamics Conference 2013
DOI: 10.2514/6.2013-2705
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Aerofoil Design Variable Extraction for Aerodynamic Optimization

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Cited by 13 publications
(8 citation statements)
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“…63,64 To satisfy further the requirement for efficiency, and make the method generally applicable to aerofoil optimization, the authors developed a method to derive a set of orthogonal fundamental shape design variables using a singular value decomposition (SVD) approach. 55,56,65 These design variables are shape perturbation modes, extracted via SVD of a perturbation matrix constructed from an aerofoil library, see; 55, 56, 65 perturbations of the first three geometric design variables are shown in figure 1. These are the design variables used here for efficient aerodynamic shape optimization.…”
Section: Va Geometry Parameterization and Mesh Controlmentioning
confidence: 99%
“…63,64 To satisfy further the requirement for efficiency, and make the method generally applicable to aerofoil optimization, the authors developed a method to derive a set of orthogonal fundamental shape design variables using a singular value decomposition (SVD) approach. 55,56,65 These design variables are shape perturbation modes, extracted via SVD of a perturbation matrix constructed from an aerofoil library, see; 55, 56, 65 perturbations of the first three geometric design variables are shown in figure 1. These are the design variables used here for efficient aerodynamic shape optimization.…”
Section: Va Geometry Parameterization and Mesh Controlmentioning
confidence: 99%
“…Deformations may also be calculated using a modal decomposition of a geometry library [39], and applied using a control point method [40], or as shape changes directly. When considering aerofoils, public libraries of well over 1000 may be formed, representing a wealth of design experience aimed at the problem in hand.…”
Section: Descriptive Function Methodsmentioning
confidence: 99%
“…A standard test [62,40] of a parameterisation scheme focusses on the capability to successfully recover an existing aerofoil geometry using as few design here is calculated after a resplining procedure using an identical method, after which the RMS error is calculated following equation (13) where N is the number of generated surface points, y t (x i ) is the y coordinate of the point on the target surface at x i and y(x i ) is the point on the generated surface.…”
Section: Comparison With Other Parameterisationsmentioning
confidence: 99%
“…Masters et al [2] compared seven different airfoil parameterization schemes by considering the geometric shape recovery of over 2000 airfoils. In their comparison, they included class-shape transformations [3], Hicks-Henne bump functions [4], singular-value decomposition (airfoil modes) [5,6,7,8], B-splines, radial basis function domain elements, Bézier surfaces, and the parameterized sections method. They concluded that the airfoil modes parameterization was the most efficient approach.…”
Section: Introductionmentioning
confidence: 99%
“…The modes for the subsonic regime are based on 1172 existing airfoils taken from the University of Illinois Urbana-Champaign (UIUC) airfoil database [22], while the modes for the transonic regime are based on the NASA SC(2) airfoils. Unlike approaches that use full-airfoil modes [2,5,6,7,8], we compute separate camber and thickness modes to parameterize the airfoils because they are more suitable for optimization problems with thickness constraints. The design space contains all the existing airfoils that are used for the decomposition, and we use a strategy to exclude abnormal airfoils that would never be desirable.…”
Section: Introductionmentioning
confidence: 99%