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UNSTEADY TRANSONIC AERODYNAMIC LOADINGS ON THE AIRFOIL CAUSED BY HEAVING, PITCHING OSCILLATIONS AND CONTROL SURFACE
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作者 高正红 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 1992年第9期805-813,共9页
An implicit upwind finite volume solver for the Euler equations using the improved flux - splitting method is established and used to calculate the transonic flow past the airfoils with heaving, pitching oscillations ... An implicit upwind finite volume solver for the Euler equations using the improved flux - splitting method is established and used to calculate the transonic flow past the airfoils with heaving, pitching oscillations and the control surface. Results are given for the NACA64A - 10 airfoil which is in harmonic heaving and pitching oscillation and with the control surface in the transonic flow field. Some computational results are compared with the experiment data and the good agreements are shown in the paper. 展开更多
关键词 Aerodynamic loads Eigenvalues and eigenfunctions Finite element method Mathematical models Mathematical transformations Matrix algebra OSCILLATIONS transonic aerodynamics Unsteady flow
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Review of Proper Orthogonal Decomposition Method Applied to Computational Aeroelasticity
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作者 HASAN Junaid Hasham 《Computer Aided Drafting,Design and Manufacturing》 2010年第1期65-77,共13页
Over the recent years there has been an increased trend in the use of Reduced Order Models (ROM) for modeling the coupled aeroelastic system. Of all the ROM models, the Proper Orthogonal Decomposition Method (POD)... Over the recent years there has been an increased trend in the use of Reduced Order Models (ROM) for modeling the coupled aeroelastic system. Of all the ROM models, the Proper Orthogonal Decomposition Method (POD) has been the most widely used, reason being the relative simplicity of implementation and the physical insight that it offers towards the physical problem. In this paper we begin by briefly recalling the recent work using POD for the computational aeroelasticity followed by the mathematical formulation. Mathematical formulation is important as it provides understanding of how POD method works. Implementation issues related to the POD method are presented next. Since POD is an empirical technique therefore, it is marred by the robustness issues as is the case with all the ROMs. In the end the variations of POD method, developed over the years are presented along with the most recent trend of using hybrid ROM. 展开更多
关键词 aeroelasticity transonic aerodynamics reduced order modeling proper orthogonal decomposition
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