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Examples on increased-order aeroservoelastic modeling

机译:高阶气动弹性建模实例

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Aeroservoelastic loads calculations usually rely on linear analyses that use implicit structural models (Finite Elements Method) and frequency domain unsteady aerodynamics (Doublet Lattice Method). The hypotheses that underpin this methodology impose some limitations that may be overcome in some cases of interest. This paper details some of these cases, examples in which Increase Order Modeling has been used in aeroservoelastic and structural dynamic problems to include effects that are generally not taken into account in standard linear analyses. Increase order modeling is based on the hypothesis that the problem is mainly linear and that non-linear effects are known and concentrated. The linear part is solved in the frequency domain and convolution integrals are used to account for non-linear effects. During the last years, this methodology has been included as the standard tool at the Structural Dynamics and Aeroelasticity department of Airbus Defence and Space, allowing for tackling different problems. The first type of problems are linked to overcoming limitations imposed by the unsteady aerodynamics hypotheses; these include: taking into account aerodynamic forces dependent of in-plane motions, accounting for in-plane aerodynamic forces and considering the change in direction of aerodynamic forces during the analyses. The second group take into account non-linear effects, as the inclusion of non-linear Flight Control System for gust response calculation. Also structural non-linearities, such as actuator freeplay, contacts that change boundary conditions, and the rupture of structural elements have been implemented in dynamic problems in which frequency domain unsteady aerodynamic is considered. The Increased Order Modeling tool has been designed to fit seamlessly with the standard aeroservoelastic loads calculation methodology and models.
机译:航空弹性载荷的计算通常依赖于使用隐式结构模型(有限元方法)和频域非定常空气动力学(Doublet Lattice方法)的线性分析。支持该方法的假设施加了某些局限性,在某些感兴趣的情况下可以克服这些局限性。本文详细介绍了其中一些情况,其中在航空弹塑性和结构动力学问题中使用了“增加顺序建模”的示例,其中包括标准线性分析中通常未考虑的影响。升序建模基于以下假设:问题主要是线性的,并且非线性效应是已知的并且是集中的。线性部分在频域中求解,卷积积分用于解决非线性影响。在过去的几年中,此方法已作为空中客车防务和航天局结构动力学和空气弹性部门的标准工具,可以解决各种问题。第一类问题与克服不稳定的空气动力学假设所施加的限制有关;其中包括:考虑取决于平面内运动的空气动力,考虑平面内空气动力,并在分析过程中考虑空气动力方向的变化。第二组考虑了非线性影响,包括用于阵风响应计算的非线性飞行控制系统。在考虑了频域不稳定空气动力学的动力学问题中,也已经实现了结构非线性,例如致动器自由运动,改变边界条件的接触以及结构元件的破裂。设计了增阶建模工具,以与标准的航空弹塑性载荷计算方法和模型无缝配合。

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