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Direct flutter and limit cycle computations of highly flexible wings for efficient analysis and optimization

机译:高度灵活的机翼的直接颤振和极限循环计算,可进行高效分析和优化

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摘要

The usefulness of flutter as a design metric is diluted for wings with destabilizing (softening) nonlinearities, as a stable high-amplitude limit cycle (subcritical) may exist for flight speeds well below the flutter point. It is thus desired to design aeroelastic structures such that the post-flutter behavior is as benign (i.e., supercritical) as possible, among the other constraints commonly considered in the optimization process. In order to account for these metrics in an accurate and efficient manner, direct tools are utilized to first locate the Hopf-point (flutter speed), and then to obtain a nonlinear perturbation solution via the method of multiple scales. The latter scheme provides a scalar variable whose sign and magnitude dictate the nature of the limit cycle. The accuracy of these methods is demonstrated with a high-aspect-ratio highly flexible wing, modeled with nonlinear beam finite elements and the ONERA dynamic stall tool. Stiffness and inertial design variables are allowed to vary spatially throughout the wing, in order to conduct gradient-based optimization of the limit cycle under flutter and mass constraints. The resulting wing structure demonstrates strongly supercritical behavior, as well as several design conflicts between linear (flutter) and nonlinear (limit cycles) sensitivities, which are not present in the uniform baseline wing.
机译:对于不稳定(软化)非线性的机翼,颤振作为设计指标的有用性被削弱,因为对于远低于颤振点的飞行速度可能存在稳定的高振幅极限循环(亚临界)。因此,期望设计空气弹性结构,以使颤振后的行为在优化过程中通常考虑的其他约束中尽可能地是良性的(即,超临界的)。为了以准确有效的方式考虑这些指标,使用直接工具首先定位Hopf点(波动速度),然后通过多尺度方法获得非线性摄动解。后一种方案提供了一个标量变量,其符号和大小决定了极限循环的性质。这些方法的准确性通过高纵横比,高度柔性的机翼来证明,该机翼以非线性梁有限元和ONERA动态失速工具为模型。刚度和惯性设计变量允许在整个机翼上进行空间变化,以便在颤动和质量约束下对极限循环进行基于梯度的优化。由此产生的机翼结构表现出强烈的超临界特性,以及线性(颤振)和非线性(极限循环)灵敏度之间的一些设计冲突,这在统一的基线机翼中不存在。

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