首页> 外文会议>26th AIAA Fluid Dynamics Conference June 19-22, 1995/San Diego, CA >Coupled computations of a flexible membrane wing and unsteady viscous flow
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Coupled computations of a flexible membrane wing and unsteady viscous flow

机译:柔性膜翼和非稳定粘性流的耦合计算

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Computations of the harmonically forced, unsteady viscous flow over a flexible, two-dimensional membrane wing are presented. The aeroelastic problem is nondimensionalized and a set of six basic dimensionless parameters is derived which govern the physical problem. An additional parameter, the frequency ratio, is proposed as a meaningful parameter for characterizing the harmonically driven unsteady problem. The investigation is facilitated by distinguishing three distinct classes of problems - the constant tension, elastic and inextensible membrane problems - which are associated with limiting cases of the dimensionless parameter set. A pressure-based method for the incompressible Navier-Stokes equations written in general time dependent curvilinear coordinates is adopted as the flow solver. The computations are limited to Reynolds numbers near the upper limit of the laminar flow regime. Ostensibly, the computations are designed to simulate the behavior of a marine sail in a wind gust; however, the simulation of a harmonically forced freestream flow also proves to be a useful vehicle for demonstrating some of the more generic features of membrane wing mechanics. The periodic appearance and collapse of recirculation zones, along with an attendant adjustment in membrane configuration, results in an aeroelastic response which may not be characterized as simple harmonic response at the freestream forcing frequency.
机译:提出了在一个柔性的二维膜翼上的谐波强迫的,不稳定的粘性流的计算。空气弹性问题是无量纲的,并推导了六个基本无量纲参数的集合,这些参数控制着物理问题。提出了一个额外的参数,即频率比,作为表征谐波驱动的非稳态问题的有意义的参数。通过区分三类不同的问题(恒定张力,弹性和不可拉伸的膜问题)来促进研究,这三类问题与无量纲参数集的有限情况相关。采用基于压力的方法求解以一般时间相关的曲线坐标编写的不可压缩的Navier-Stokes方程作为流量求解器。计算仅限于接近层流状态上限的雷诺数。从表面上看,这些计算旨在模拟阵风中海帆的行为。然而,谐波强制自由流的模拟也被证明是证明膜翼力学的一些更通用特征的有用工具。再循环区的周期性出现和塌陷,以及随之而来的膜构型调整,导致了气动弹性响应,该响应可能无法表征为在自由流强迫频率下的简单谐波响应。

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