摘要
将亚迭代技术引入流体动力学和刚体动力学方程的耦合求解,获得细长三角翼极限环运动的规律.探讨耦合时间精度对飞行器非定常运动特性的影响,细长三角冀的大迎角自由滚运动最终形成极限环振荡的周期性自维持运动,不同攻角自由滚振幅阶跃式的变化特点较好地吻合了自由滚试验的规律.对于多系统耦合问题,亚迭代耦合求解(耦合时间精度为二阶)对物理时间步长的依赖性不明显;而存在一阶时间滞后的解耦推进方法的数值结果强烈地依赖于物理时间步长选取,稍大的时间步长将导致非物理的数值结果.
With a sub-iterative technique for fluld dynamic equations and rigid-body dynamic equations, a coupling numerical method is proposed to explore the unsteady movement characteristics of aero-crafts and the effect of coupling time accuracy. It is shown that the motion finally becomes a serf-maintained stable limit cycle oscillation. The amplitude with an increasing incidence angle shows a jump, which is quite close to the experimental result. The coupled numerical result with the secand-order lime accuracy depends hardly on the physical time step for this multi-system coupling. On the contrary, the uncoupled numerical result with one step time lag depends obviously on the physical time step selected. A longer time step results in unreal numerical results.
出处
《计算物理》
EI
CSCD
北大核心
2007年第1期42-48,共7页
Chinese Journal of Computational Physics
关键词
非定常流动
翼摇滚
自激振荡
极限环
亚迭代
耦合
unsteady flow
wing rock
limit cycle
self-excited oacillation
sub-iterative
coupling