A New Technique for establishment of Aero-Elastic Model

Yun-hai Wang, Bing Zhang, Xianming Zhang, Qun Cai
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Abstract

The subject interest of nonlinear unsteady aerodynamics is one of great interest in the aerospace community. The interest is due to the fact that nonlinear unsteady aerodynamic behavior can have a significant effect on the performance and stability of a flight vehicle. To deal with such the aero elastic problem one generally models it by establishing state space equations. In this study, a new technique for determination of transonic nonlinear lift was developed based on discrete reduced-order Volterra series instead of relying on classical approach “eigen system realization algorithm (ERA)”. In this model, one can find out that several time-delayed terms appear. Here we employ Taylor formula to expand these time-delayed terms at the current instant, and then they are vanished. In this study, we also explain how to identify discrete reducedorder kernels. As an example, the two sets of curves between the convolution kernel function method and CFD results match fine.
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一种建立气动弹性模型的新技术
非线性非定常空气动力学是航空航天界非常感兴趣的课题之一。非线性非定常气动特性对飞行器的性能和稳定性有着重要的影响。为了处理这类气动弹性问题,一般通过建立状态空间方程对其进行建模。本文提出了一种基于离散降阶Volterra级数的跨声速非线性升力确定新方法,取代了传统的“特征系统实现算法”。在这个模型中,可以发现出现了几个时滞项。这里我们用泰勒公式在当前时刻展开这些时滞项,然后它们就消失了。在本研究中,我们还解释了如何识别离散的降阶核。算例表明,卷积核函数法的两组曲线与CFD结果吻合较好。
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