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Dynamic Instabilities in Slender Space Launch Vehicles under Propulsive Thrust and Aerodynamic Forces

机译:推进推力和空气动力作用下细长空间运载火箭的动态不稳定性

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摘要

A mechanics based linear analysis of the problem of dynamic instabilities in slender space launch vehicles is undertaken. The flexible body dynamics of the moving vehicle is studied in an inertial frame of reference, including velocity induced curvature effects, which have not been considered so far in the published literature. Coupling among the rigid-body modes, the longitudinal vibrational modes and the transverse vibrational modes due to asymmetric lifting-body cross-section are considered. The model also incorporates the effects of aerodynamic forces and the propulsive thrust of the vehicle. The effects of the coupling between the combustion process (mass variation, developed thrust etc.) and the variables involved in the flexible body dynamics (displacements and velocities) are clearly brought out. The model is one-dimensional, and it can be employed to idealised slender vehicles with complex shapes. Computer simulations are carried out using a standard eigenvalue problem within h-p finite element modelling framework. Stability regimes for a vehicle subjected to propulsive thrust are validated by comparing the results from published literature. Numerical simulations are carried out for a representative vehicle to determine the instability regimes with vehicle speed and propulsive thrust as the parameters. The phenomena of static instability (divergence) and dynamic instability (flutter) are observed. The results' at low Mach number match closely with the results obtained from previous models published in the literature.
机译:对细长空间运载火箭的动力不稳定性问题进行了基于力学的线性分析。在惯性参考系中研究了运动车辆的柔性动力学,其中包括速度引起的曲率效应,目前尚未在公开文献中进行研究。考虑了由于不对称的提升体横截面而引起的刚体模式,纵向振动模式和横向振动模式之间的耦合。该模型还包含了空气动力和车辆推进力的影响。燃烧过程(质量变化,推力发展等)与柔性车身动力学(位移和速度)中涉及的变量之间的耦合效应被清楚地展现出来。该模型是一维模型,可用于具有复杂形状的理想细长车辆。在h-p有限元建模框架内,使用标准特征值问题进行计算机模拟。通过比较公开文献的结果,可以验证车辆受到推进推力的稳定性。对代表性车辆进行了数值模拟,以车速和推进推力为参数确定不稳定性状态。观察到静态不稳定(发散)和动态不稳定(颤动)现象。低马赫数的结果与文献中以前的模型获得的结果非常吻合。

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