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- W277568851 abstract "In this talk we present higher order and adaptive discontinuousGalerkin methods for an efficient and reliable prediction ofaerodynamic force coefficients for aerodynamic flows. These methods will be applied to industrial test cases considered in the EUproject ADIGMA.Aerodynamic force coefficients like the drag, lift and momentcoefficients are the most important quantities in aerodynamic flowsimulations. In addition to the exact approximation of thesequantities it is of increasing importance, in particular in the fieldof uncertainty quantification, to estimate the error in the computedquantities. By employing a duality argument error estimates can bederived for estimating the error measured in terms of aerodynamicforce coefficients. The error estimate includes primal residualsmultiplied by the solution to an adjoint problem related to the forcecoefficients. The error estimate can be decomposed into a sum of localadjoint-based indicators which can be employed to drive agoal-oriented adaptive mesh refinement algorithm specifically tailoredto the accurate and efficient approximation of the aerodynamic forcecoefficients.The adjoint-based error estimation and goal-oriented mesh refinementfor a discontinuous Galerkin discretization of the RANS-kwequations as implemented in the PADGE code will be applied toaerodynamic flows including a turbulent flow around the L1T2three-element high lift configuration and a turbulent flow around theDLR-F6 wing-body configuration." @default.
- W277568851 created "2016-06-24" @default.
- W277568851 creator A5068101054 @default.
- W277568851 date "2010-01-01" @default.
- W277568851 modified "2023-09-24" @default.
- W277568851 title "Adjoint-based error estimation and goal-oriented mesh refinement for aerodynamic flows" @default.
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