弹性连接串列双管涡激振动响应特性研究

Vortex-induced vibration response characteristics of elastically connected tandem double cylinders

  • 摘要: 为研究弹性连接串列双管的涡激振动特性,采用ANSYS Fluent与MATLAB双向流固耦合计算方法,考虑横流向和顺流向两个自由度以及非线性弹性力,建立了弹性连接双管系统的动力学理论模型。将建立的动力学模型的计算结果与风洞试验测得的结果进行对比,验证计算方法与动力学模型的准确性。对雷诺数为150、管心距为2DD为圆管直径)、质量比为2、折合流速范围为3~10的串列双管系统进行数值计算。探究了不同连接弹簧刚度下双管系统振动响应特性的变化规律。研究结果表明,弹性连接可以增加串列双管涡激振动的起振流速;双管结构在顺流向的振动幅值随着流速的增大而增大至一个稳定值,增大连接弹簧刚度会增大振动幅值。对于横流向振动,随着流速的增大,双管结构振动幅值表现出先增大后减小的趋势;且随着连接弹簧刚度的增大,双管涡激振动锁频流速区域逐渐增宽,响应幅值也逐渐增大。研究发现连接弹簧刚度影响双管振动相位差,从而导致振动幅值发生变化。

     

    Abstract: To investigate the vortex-induced vibration (VIV) characteristics of elastically connected tandem double cylinders, a dynamic theoretical model of the dual-cylinder system is established. The fluid-structure interaction calculation method of ANSYS Fluent and MATLAB is adopted. The model considers two-degree-of-freedom (2-DOF) motions (cross-flow and in-line) and incorporates nonlinear spring forces. The computational results of the proposed dynamic model are compared with wind tunnel experimental data, confirming the accuracy of the numerical method and theoretical model. Numerical simulations are conducted for a tandem cylinder system at Reynolds number Re = 150 with center-to-center spacing of 2D (where D is the cylinder diameter), mass ratio of 2, and reduced velocity range of 3~10. The influence of varying connecting spring stiffness on the response characteristics is systematically analyzed. The results demonstrate that elastic connection increases the onset reduced velocity of VIV in tandem cylinders. For in-line vibration, the vibration amplitude increases with flow velocity until reaching a stable value. Higher connection stiffness leads to larger amplitudes. In cross-flow, the vibration amplitude initially increases and then decreases with increasing flow velocity. Additionally, as the connection stiffness increases, the lock-in velocity range gradually widens, and the vibration amplitude also grows. Notably, the study reveals that the connection stiffness affects the phase difference between the vibration of two cylinder, consequently altering their vibration amplitudes.

     

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