20th AIAA Computational Fluid Dynamics Conference 2011
DOI: 10.2514/6.2011-3536
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An Evolutionary Geometry Parametrization for Aerodynamic Shape Optimization

Abstract: An evolutionary geometry parametrization is presented for aerodynamic shape optimization. The geometry parametrization technique is constructed by integrating the traditional B-spline approach with a knot insertion procedure. It is capable of defining a sequence of nested parametrizations with the number of design variables being gradually enlarged. The optimization coupled with this technique is carried out sequentially from the basic parametrization to more refined parametrizations, as long as the geometry c… Show more

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Cited by 6 publications
(8 citation statements)
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“…Recently, adaptive or refinement-based parametrization have been developed to improve the efficiency of shape optimization algorithms [30,31,32,33]. Zingg et al [34] show that gradient-based optimization is more efficient than gradient-free optimization in aerodynamics.…”
Section: Sole Design Frameworkmentioning
confidence: 99%
“…Recently, adaptive or refinement-based parametrization have been developed to improve the efficiency of shape optimization algorithms [30,31,32,33]. Zingg et al [34] show that gradient-based optimization is more efficient than gradient-free optimization in aerodynamics.…”
Section: Sole Design Frameworkmentioning
confidence: 99%
“…uniformly spaced, averaged from independent parameters or by applying more complicated formulations. Han proposes a formula which ensures that B‐spline passes through the two edges of the trailing end and the leading edge (middle of vector sequence). In a cubic B‐spline, the resulting knot sequence method produces a triple knot in the leading edge area and thus the inconvenience of producing a discontinuity in B‐spline first derivative at the leading edge.…”
Section: Airfoil Variables Using B‐splinesmentioning
confidence: 99%
“…As it is a usual practice to employ around 13 control points, the considered candidates are 9, 11, 13, 15, 17 and 19. To be coherent with knot vector equation, the number of control points must be odd. They are named cp9, …,cp19 . Independent parameterization.…”
Section: Airfoil Variables Using B‐splinesmentioning
confidence: 99%
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