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Finite-state modeling for flutter suppression and gust alleviation

机译:抑制颤动和减轻阵风的有限状态建模

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An efficient tool for aeroservoelastic applications, such as flutter suppression and gust alleviation is reviewed. This consists of a boundary element method for the evaluation of the aerodynamic generalized forces, a modal approach for the structural dynamics, and optimal control theory for feedback control. We present a review of the results obtained in aeroservoelastic modeling for two different configurations: a flexible tail for flutter suppression, and a flexible wing-tail configuration for gust alleviation, both having natural modes of vibration determined by finite elements. Aerodynamic generalized forces (due to Lagrangian variables, control variables, and gust velocity) are approxi-mated on the basis of a finite-state modeling. This methodology is very useful in order to reduce the system in standard state-space form, so that the application of optimal control techniques is straightforward. The use of a linear observer is necessary because the state-space vector includes certain aerodynamic states introduced in the modeling process which are not measurable. A study of the influence of number and position of sensors is presented. For the analysis of vertical gust response and its alleviation, the wing-tail configuration is considered in longitudinal motion with a prescribed center of mass location. The gust distribution is based both on the deterministic "1-cos" model and on the widely-used PSD von Karman model. The responses to both deterministic and stochastic gus in terms of the rms of the acceleration of the center of mas and rootwing and tail-root bending moment are presented with the effects of the application of the alleviation servomechanism.
机译:综述了一种用于航空弹性应用的有效工具,例如扑扑抑制和阵风缓解。这包括用于评估空气动力学广义力的边界元方法,用于结构动力学的模态方法以及用于反馈控制的最佳控制理论。我们对两种不同的配置在航空弹性建模中获得的结果进行综述:用于抑制颤动的柔性尾翼和用于缓解阵风的柔性翼尾配置,两者均具有由有限元确定的自然振动模式。在有限状态建模的基础上,对空气动力广义力(由于拉格朗日变量,控制变量和阵风速度)进行了近似。为了减少标准状态空间形式的系统,此方法非常有用,因此最佳控制技术的应用很简单。必须使用线性观测器,因为状态空间矢量包括建模过程中引入的某些不可测量的空气动力学状态。对传感器数量和位置的影响进行了研究。为了分析垂直阵风反应及其缓解情况,考虑在纵向运动中以规定的质心位置进行翼尾构造。阵风分布基于确定性“ 1-cos”模型和广泛使用的PSD von Karman模型。提出了对确定性和随机性的响应,包括质量中心的加速度的均方根值,生根和尾根弯曲力矩的均方根值,以及缓解伺服机构的应用效果。

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