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A NUMERICAL PROCEDURE AND AN EXPERIMENTAL ANALYSIS FOR STUDYING FLUTTER CONDITIONS OF A NON-LINEAR WING MODEL

机译:用于研究非线性翼模型的颤动条件的数值手术和实验分析

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The problem of concentrated non-linear stiffness on pylon joints has been treated by many authors, due to the usual closeness of the bending and torsional mode of the wing with respect to the pitch mode of the store. Some very simple approaches consider linearized stiffnesses to compute boundary worse behaviours with linear FEM codes. In our approach, structural dynamic modification method has been used together with the Describing Function linearization, since the concentrated non-linearity was a-priori known as well as it location. The numerical results obtained trough this way have demonstrated to be in closeness with the classical linear approach, whilst the computing time was far less with respect to the other method. The big fault in using the linear method is obviously referred to the fact that each calculation considers the constant stiffness without taking into account the different effect of bilinear joint for smaller and larger amplitudes. A validation of the iterative calculation has been performed by setting a variable stiffness non-linear joint for the model scale wing. Experimentally, static bilinear stiffness has been verified, as well as the Hilbert Transform identification method has been used, to detect stiffening effects belonging to the pitch mode of the store. For higher sine excitation a jump phenomena is detectable and the frequency shift becomes considerable up to the coupling with the first bending mode of the wing. Unstable conditions are shown by different graphs particularly referred to the initial disturbance displacement.
机译:许多作者对塔对接头浓缩非线性刚度的问题,由于机翼相对于商店的俯仰模式的弯曲和扭转模式的常用和扭转模式的常用和扭转模式的近似。一些非常简单的方法考虑线性化刚度来计算具有线性FEM码的边界更差的行为。在我们的方法中,结构动态修改方法已经与描述功能线性化一起使用,因为浓缩的非线性是已知的优先考虑的优势。通过这种方式获得槽的数值结果以经典的线性方法相近,而计算时间远远较小。使用线性方法的大故障显然是指每个计算认为恒定刚度的事实,而不考虑BILINEAR接头对较小且较大幅度的不同效果。通过为模型刻度机翼设置变量刚度非线性接头来执行迭代计算的验证。实验,已经验证了静态双线性刚度,并且已经使用了Hilbert变换识别方法,以检测属于商店间距模式的加强效果。对于较高的正弦激发,可检测到跳跃现象,并且频移变得与机翼的第一弯曲模式相当大。不稳定的条件由不同的图表示出,特别是初始扰动位移。

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