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Numerical simulation of vortex-induced vibration of a circular cylinder with low mass-damping in a turbulent flow

机译:湍流中低质量阻尼的圆柱体涡激振动的数值模拟

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In this paper, we present some numerical results from a study of the dynamics and fluid forcing on an elastically mounted rigid cylinder with low mass-damping, constrained to oscillate transversely to a free stream. The vortex shedding around the cylinder is investigated numerically by the incompressible two-dimensional Reynolds-Averaged Navier-Stokes (RANS) equations. These equations are written in a primitive formulation in which the Cartesian velocity components and pressure share the same location at the center of the control volume. The numerical method uses a consistent physical reconstruction for the mass and momentum fluxes: the so-called consistent physical interpolation (CPI) approach in a conservative discretization using finite volumes on structured grids. The turbulence modeling is carried out by the SST K-ω model of Menter (AIAA 24th Fluid Dynamics Conference, Orlando, FL, USA). The numerical results are compared with the 1996 experimental results of Khalak and Williamson (J. Fluids Struct. 10 (1996) 455). The Reynolds number is in the range 900-15 000, the reduced velocity is including between 1.0 and 17,0. The mass ratio is 2.4 and the mass-damping is 0.013. Several initial conditions are used. According the initial condition used, the simulations predict correctly the maximum amplitude. On the other hand, the numerical results do not match the upper branch found experimentally. However, these results are encouraging, because no simulations have yet predicted such a high amplitude of vibration.
机译:在本文中,我们从对低质量阻尼的弹性安装刚性圆柱体进行的动力学和流体强迫研究中获得了一些数值结果,这些圆柱体必须横向于自由流振荡。通过不可压缩的二维雷诺平均Navier-Stokes(RANS)方程对圆柱周围的涡旋进行数值研究。这些方程式以原始公式表示,其中笛卡尔速度分量和压力在控制体积的中心共享相同的位置。数值方法对质量和动量通量使用一致的物理重建:在结构化网格上使用有限体积的保守离散化中的所谓一致物理插值(CPI)方法。湍流模型由Menter的SSTK-ω模型(美国佛罗里达州奥兰多市AIAA第24届流体动力学会议)进行。将数值结果与Khalak和Williamson的1996年实验结果进行了比较(J. Fluids Struct。10(1996)455)。雷诺数在900-15 000范围内,降低的速度在1.0到17,0之间。质量比为2.4,质量阻尼为0.013。使用了几个初始条件。根据使用的初始条件,模拟可以正确预测最大振幅。另一方面,数值结果与实验发现的上部分支不匹配。但是,这些结果令人鼓舞,因为尚无模拟预测如此高的振动幅度。

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