Local-maximum-and-minimum-preserving solution remapping technique to accelerate flow convergence for discontinuous Galerkin methods in shape optimization design (Q2028539)
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scientific article; zbMATH DE number 7353295
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| English | Local-maximum-and-minimum-preserving solution remapping technique to accelerate flow convergence for discontinuous Galerkin methods in shape optimization design |
scientific article; zbMATH DE number 7353295 |
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Local-maximum-and-minimum-preserving solution remapping technique to accelerate flow convergence for discontinuous Galerkin methods in shape optimization design (English)
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1 June 2021
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This article discusses a remapping technique for high-order Discontinuous Galerkin methods to reduce the computational cost of the flow simulations. The proposed technique is applied to a transonic airfoil drag minimization problem and an airfoil inverse design problem where high-order DG solvers are employed for flow simulations of the intermediate shapes.
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solution remapping technique
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discontinuous Galerkin method
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flow convergence
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aerodynamic shape optimization
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