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Efficient Method for Limit Cycle Flutter Analysis by Nonlinear Aerodynamic Reduced-Order Models

机译:非线性气动降阶模型的极限环颤振分析的有效方法

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摘要

Nonlinearities can be present in an aeroelastic system because of some aerodynamic factors that occur in transonic flight regimes or at a large angle of attack. The sources are shock wave motions and separated flows. Complex aeroelastic problems due to the aerodynamic nonlinearity can be studied using high-fidelity computational fluid dynamics (CFD) codes. However, the computational cost may be very high. Hence, this kind of problem is conveniently solved using the reduced-order model (ROM) for unsteady aerodynamic analysis. Many studies have been done using reduced-order modeling for aeroelastic analysis. However, most of the reduced-order aerodynamic models are dynamic linear models and have loads proportional to the structural motions. In the current paper, a nonlinear unsteady reduced-order aerodynamic model is constructed using the radial basis function neural network model. This kind of ROM is used to analyze the limit cycle oscillation (LCO) for two linear structural models with large shock motions in transonic flow. Unlike the input signals in the traditional design method, the signals of the self-excited vibration of the aeroelastic system are designed as the input signals in the current paper. Coupling the structural equations of motion and nonlinear aerodynamic ROM, the system responses are determined by time marching the governing equations using a hybrid linear multistep algorithm. Then, the LCO change with velocities (dynamic pressure) was analyzed. The two transonic aeroelastic examples show that both the structural responses and the LCO characteristics simulated using the nonlinear ROM agree well with those obtained using the direct CFD method. Moreover, the computational efficiency of the nonlinear ROM-based method is improved by one to two orders of magnitude compared with that of the direct CFD method.
机译:空气弹性系统中可能存在非线性,这是因为在跨音速飞行状态或大迎角下会发生一些空气动力学因素。源是冲击波运动和分开的流动。可以使用高保真计算流体力学(CFD)代码研究由于空气动力学非线性导致的复杂空气弹性问题。但是,计算成本可能很高。因此,使用降阶模型(ROM)进行不稳定的空气动力学分析可以方便地解决此类问题。使用降阶模型进行气动弹性分析已经完成了许多研究。但是,大多数降阶空气动力学模型是动态线性模型,并且具有与结构运动成比例的载荷。在本文中,使用径向基函数神经网络模型构建了非线性非定常降阶空气动力学模型。这种ROM用于分析跨音速流中具有大冲击运动的两个线性结构模型的极限循环振荡(LCO)。与传统设计方法中的输入信号不同,气动弹性系统的自激振动信号被设计为当前论文中的输入信号。结合运动和非线性气动ROM的结构方程,通过使用混合线性多步算法对控制方程进行时间步进来确定系统响应。然后,分析了LCO随速度(动态压力)的变化。两个跨音速气动弹性例子表明,使用非线性ROM模拟的结构响应和LCO特性都与使用直接CFD方法获得的结果非常吻合。而且,与直接CFD方法相比,基于非线性ROM的方法的计算效率提高了1-2个数量级。

著录项

  • 来源
    《AIAA Journal》 |2012年第5期|p.1019-1028|共10页
  • 作者单位

    National Key Laboratory of Science and Technology on Aerodynamic Design and Research, College of Aeronautics Northwestern Poly technical University, Xi'an 710072, China;

    School of Aerospace Tsinghua University, Beijing 100084, China;

    National Key Laboratory of Science and Technology on Aerodynamic Design and Research, College of Aeronautics Northwestern Polytechnical University, Xi'an 710072, China;

    National Key Laboratory of Science and Technology on Aerodynamic Design and Research, College of Aeronautics Northwestern Polytechnical University, Xi'an 710072, China;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    a: location of airfoil elastic axis; b: half-chord length; C_l: coefficients of lift; C_m: coefficients of pitch moment; c: number of neurons in the hidden layer; et al;

    机译:a:翼型弹性轴的位置;b:半弦长;C_1:升力系数;C_m:俯仰力矩系数;c:隐藏层中神经元的数量;等;

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