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Analyzing the effects of airfoil camber on flutter suppression using Rogers approximation technique and Timoshenko theory

机译:使用罗杰斯近似技术和Timoshenko理论分析机翼外倾对颤振抑制的影响

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In this paper, gas turbine blades are modeled analytically and numerically as Timoshenko beams by considering rotary inertia and shear deformation. The natural frequencies and relevant mode shapes are then determined by using this theory. On the other hand, the pressure distribution of the airfoil surfaces and the resulting aerodynamic forces are calculated with ‘ANSYS/FLOTRAN’ during one-cycle time marching at several reduced frequencies. A parametric relation is then achieved by Roger’s approximation including quasi-inertia, quasi-damping, and quasi-elastic and higher order terms. Having the structure and the aerodynamic model, the final aeroelastic equations are established by bending/torsion and aerodynamics/structure coupling. Thus, an eigenvalue problem is formulated which is solved by state space approach. This procedure is repeated at several free stream velocities until the real component of an eigenvalue equals zero. The latest velocity is the flutter speed and the imaginary component of the corresponding eigenvalue is the flutter frequency. Then the flutter characteristics of such blade with an uncambered airfoil are also determined by the same procedure, and the effect of a specified camber on flutter is investigated.  
机译:在本文中,通过考虑旋转惯性和剪切变形,将燃气轮机叶片解析和数值建模为Timoshenko梁。然后使用该理论确定固有频率和相关的模态形状。另一方面,利用“ ANSYS / FLOTRAN”计算翼型表面的压力分布和产生的空气动力。在一个周期的时间里以减少的频率行进。然后,通过罗杰(Roger)逼近实现参数关系,包括近似惯性,拟阻尼,拟弹性和高阶项。具有结构和空气动力学模型,通过弯曲/扭转和空气动力学/结构耦合建立最终的空气弹性方程。因此,提出了一个特征值问题,该问题通过状态空间方法得以解决。以几个自由流速度重复此过程,直到特征值的实部等于零为止。最新的速度是颤振速度,相应特征值的虚部是颤振频率。然后,通过相同的程序确定具有未拱形翼型的叶片的颤振特性,并研究特定外倾角对颤振的影响。  

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