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Nonlinear Aeroelastic Behavior of Slender Wings Considering a Static Stall Model Based on Wagner Function

机译:基于WAGNER功能的静态停滞模型,纤细翅膀的非线性气动弹性行为

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The aeroelastic behavior of high aspect ratio wings in an incompressible flow is investigated. The nonlinear nonplanar bending-bending-twisting motions of beam theory is used for the structural equations assuming large deformations with small strains, small Poisson effects, inextensional beam theory, and linear elastic material characteristics by neglecting warping and shear deformation. An Unsteady nonlinear aerodynamic static stall model based on the Wagner function is introduced and then is used for determination of aerodynamic loading of the wing. In this aerodynamic model, the static lift curve vs. angle of attack is approximated by a piece-wise curve and for each linear part of this curve a corrected Wagner theory is used. Combining these two types of formulation yields fully nonlinear integro-differentials aeroelastic equations of motion. The governing equations will be solved to predict the nonlinear aeroelastic response of a wing in the stall and post stall regions using Galerkin's method and a numerical method without the need of adding any aerodynamic state-space variables and their corresponding equations. The obtained equations are solved for some test cases and the obtained results are compared with the results given in the literature. Also a study is done to show effects of nonlinear aerodynamic static stall model on the limit cycle oscillations.
机译:研究了在不可压缩流动中的高纵横比翼的空气弹性行为。光束理论的非线性非平面弯曲弯曲运动用于假设具有小菌株的大变形,小泊松效应,稀释光束理论和线性弹性材料特性的结构方程通过忽略翘曲和剪切变形。引入了基于瓦格纳功能的不稳定非线性空气动力学静态停滞模型,然后用于确定机翼的空气动力载荷。在该空气动力学模型中,静态升力曲线与攻角近似通过一条明智的曲线近似,并且对于该曲线的每个线性部分使用校正的瓦格纳理论。组合这两种类型的配方产生完全非线性积分差异的运动空气弹性方程。将解决控制方程以预测使用Galerkin的方法和数值方法来预测失速和后失速区的机翼的非线性空气弹性响应,以及数值方法,而无需添加任何空气动力状态空间变量及其相应的方程。得到了所获得的方程,用于一些测试病例,并将得到的结果与文献中给出的结果进行比较。还完成了一项研究以显示非线性空气动力学静态停滞模型对极限循环振荡的影响。

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