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On the determination of propulsive characteristics of a flapping airfoil with advanced ALE method

机译:用高级ALE方法确定扑翼的推进特性

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Flapping wings for flying and oscillating fins for swimming stand out as the most complex yet efficient propulsion methods found in nature. Understanding the phenomena involved is a great challenge generating significant interests, especially in the growing field of Micro Air Vehicles. Even if an increasing body of litterature is now available, much research needs to be done to properly simulate the propulsive phenomenon of flapping airfoils. The flexibility of biological foils must be replicated and the airfoil motion induced by the generated thrust must be accounted for. This paper presents an effective computational framework for simulating the propulsive characteristics of a forward-moving flexible flapping airfoil. We use a direct monolithic ALE formulation for the unsteady interaction of a viscous incompressible 2D flow with an elastic structure undergoing large displacements (geometric non-linearities). A point mass approach allows to compute the motion of the airfoil due to the aerodynamic forces induced by airfoil oscillations. The problem is solved in an implicit manner using a Newton-Raphson pseudo-solid finite element approach. High-order implicit Runge-Kutta time integrators are implemented to improve the accuracy and reduce the computational cost. After some verifications of the computational framework with a flapping rigid NACA0015 airfoil, we study the effects of the motion parameters and the flexibility on the propulsion efficiency.
机译:作为自然界中最复杂但最有效的推进方法,用于飞行的拍打翼和用于游泳的摆动式鳍片脱颖而出。理解所涉及的现象是一个巨大的挑战,引起了巨大的兴趣,尤其是在微型飞行器的不断发展的领域中。即使现在有越来越多的文学作品,也需要进行大量研究以正确模拟拍打翼型的推进现象。必须复制生物薄片的柔韧性,并且必须考虑到由产生的推力引起的翼型运动。本文提出了一种有效的计算框架,用于模拟向前移动的柔性扑翼翼型的推进特性。我们使用直接整体式ALE公式来处理粘性不可压缩2D流与经历大位移(几何非线性)的弹性结构的不稳定相互作用。点质量方法允许计算由于翼型振动引起的气动力而引起的翼型运动。使用Newton-Raphson伪固体有限元方法以隐式方式解决了该问题。实现高阶隐式Runge-Kutta时间积分器可以提高精度并降低计算成本。在对带有拍打式刚性NACA0015机翼的计算框架进行了一些验证之后,我们研究了运动参数和柔韧性对推进效率的影响。

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