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A 2D Flutter Equation Transformation Using Chebyshev Expansion Method

机译:使用Chebyshev扩展方法的2D颤动方程式转换

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The classical two-dimensional airfoil flutter equations can be established by many ways. For the simplicity of solving it, a sinusoidal structure motion hypothesis and some kind of aerodynamic theory must be proposed in advance. However, when a wing flutter occurs, its structural movement is likely to be more complex. Furthermore, the well-known harmonic balance method may not sufficiently accurate due to those higher order terms are ignored, which might lead to larger errors. In this paper, we propose a parametric method such that the original equations are parameterized, namely Chebyshev expansion method. A simple example is used to illustrate our strategy.
机译:可以通过许多方式建立经典的二维翼型颤动方程。为了求解它,必须提前提出正弦结构运动假设和某种空气动力学理论。然而,当发生机翼颤动时,其结构运动可能更复杂。此外,由于这些较高顺序忽略了众所周知的仲衡方法,众所周知的谐波平衡方法可能不会被忽略,这可能导致更大的误差。在本文中,我们提出了一种参数方法,使得原始方程是参数化的,即Chebyshev扩展方法。一个简单的例子用于说明我们的策略。

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