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Nonlinear aeroelastic analysis of an airfoil-store system with a freeplay by precise integration method

机译:通过精确积分法对具有自由运动的翼型存储系统进行非线性气动弹性分析

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摘要

The aeroelastic system of an airfoil-store configuration with a pitch freeplay is investigated using the precise integration method (PIM). According to the piecewise feature, the system is divided into three linear sub-systems. The sub-systems are separated by switching points related to the freeplay nonlinearity. The PIM is then employed to solve the sub-systems one by one. During the solution procedures, one challenge arises when determining the vibration state passing the switching points. A predictor-corrector algorithm is proposed based on the PIM to tackle this computational obstacle. Compared with exact solutions, the PIM can provide solutions to the precision in the order of magnitude of 10~(-12). Given the same step length, the PIM results are much more accurate than those of the Runge-Kutta (RK) method. Moreover, the RK method might falsely track limit cycle oscillations (LCOs), bifurcation charts or chaotic attractors; even the step length is chosen much smaller than that for the PIM. Bifurcations and LCOs are obtained and analyzed by the PIM in detail. Interestingly, it is found that multiple LCOs and chaotic attractors can exist simultaneously. With this magnitude of precision and efficiency, the PIM could become a solution technique with excellent potential for piecewise nonlinear aeroelastic systems.
机译:使用精确积分法(PIM)研究了具有节距自由游隙的翼型存储结构的气动弹性系统。根据分段特征,该系统分为三个线性子系统。子系统由与自由播放非线性相关的开关点分隔。然后采用PIM逐一解决子系统。在求解过程中,确定通过切换点的振动状态时会遇到一个挑战。提出了一种基于PIM的预测校正算法,以解决该计算难题。与精确的解决方案相比,PIM可以为精度提供10〜(-12)数量级的解决方案。给定相同的步长,PIM结果比Runge-Kutta(RK)方法的结果准确得多。此外,RK方法可能会错误地跟踪极限循环振荡(LCO),分叉图或混沌吸引子。甚至选择的步长也比PIM小得多。分叉和LCO由PIM进行详细分析。有趣的是,发现可以同时存在多个LCO和混沌吸引子。凭借如此高的精度和效率,PIM可以成为具有分段非线性气动弹性系统潜力的解决方案技术。

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