使用离散涡流法建立非稳态变形机翼的不粘性模型

IF 2.2 3区 工程技术 Q2 MECHANICS
Alfonso Martínez-Carmena, Kiran Ramesh
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引用次数: 0

摘要

摘要 本文提出了一种基于物理的低阶模型,用于模拟发生大振幅外倾变化的机翼的非稳态流动响应。将适用于非稳态机翼的势流理论与使用离散涡元的数值方法相结合,可快速预测流动行为和力的演变。为了摆脱薄翼理论对小流动扰动的固有限制,本研究提出了一条时变弦线,在该弦线上满足适当的边界条件,从而可以模拟外倾线的大变形。通过计算流体动力学模拟,评估了低阶模型在各种动态襟翼后缘偏转情况下的准确性。与弦线固定的传统方法相比,通过允许弦线随后缘挠度旋转,气动载荷的预测结果大大提高。这一点在大振幅变形时尤为明显。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Inviscid modeling of unsteady morphing airfoils using a discrete-vortex method

Inviscid modeling of unsteady morphing airfoils using a discrete-vortex method

A low-order physics-based model to simulate the unsteady flow response to airfoils undergoing large-amplitude variations of the camber is presented in this paper. Potential-flow theory adapted for unsteady airfoils and numerical methods using discrete-vortex elements are combined to obtain rapid predictions of flow behavior and force evolution. To elude the inherent restriction of thin-airfoil theory to small flow disturbances, a time-varying chord line is proposed in this work over which to satisfy the appropriate boundary condition, enabling large deformations of the camber line to be modeled. Computational fluid dynamics simulations are performed to assess the accuracy of the low-order model for a wide range of dynamic trailing-edge flap deflections. By allowing the chord line to rotate with trailing-edge deflections, aerodynamic loads predictions are greatly enhanced as compared to the classical approach where the chord line is fixed. This is especially evident for large-amplitude deformations.

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来源期刊
CiteScore
5.80
自引率
2.90%
发文量
38
审稿时长
>12 weeks
期刊介绍: Theoretical and Computational Fluid Dynamics provides a forum for the cross fertilization of ideas, tools and techniques across all disciplines in which fluid flow plays a role. The focus is on aspects of fluid dynamics where theory and computation are used to provide insights and data upon which solid physical understanding is revealed. We seek research papers, invited review articles, brief communications, letters and comments addressing flow phenomena of relevance to aeronautical, geophysical, environmental, material, mechanical and life sciences. Papers of a purely algorithmic, experimental or engineering application nature, and papers without significant new physical insights, are outside the scope of this journal. For computational work, authors are responsible for ensuring that any artifacts of discretization and/or implementation are sufficiently controlled such that the numerical results unambiguously support the conclusions drawn. Where appropriate, and to the extent possible, such papers should either include or reference supporting documentation in the form of verification and validation studies.
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