摘要
本文将文献[9]提出改进的通量分裂方法,应用于随时间变化的贴体网格中,建立了可用于求解非定常Euler方程的通量分裂方法.该方法是以连续的特征值分离为基础,它具有方法简单,便于推广使用的特点.同时克服了Steger-Warming通量分裂方法存在的问题.对通量分裂后的Euler方程.利用MUSCL型迎风差分建立了具有二阶精度的有限体积方程.文中以NACA64A—10翼型为例,对其在跨音速流场中进行沉浮、俯仰及带有振动控制面引起的非定常气动载荷进行了计算.部分计算结果与相应的实验结果进行了比较。
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 NACA 64A-10 airfoil which is in harmonic heaving and pitching oscillations 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.
出处
《应用数学和力学》
EI
CSCD
北大核心
1992年第9期775-783,共9页
Applied Mathematics and Mechanics
关键词
非定常流动
沉浮振动
俯仰振动
transonic, unsteady flow, Euler equations, heaving oscillation, pitching oscillation