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The Elliptic Harmonic Balance Method for the Performance Analysis of a Two-Stage Vibration Isolation System with Geometric Nonlinearity

机译:具有几何非线性的两级隔振系统性能分析的椭圆谐波平衡方法

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This study develops a modified elliptic harmonic balance method (EHBM) and uses it to solve the force and displacement transmissibility of a two-stage geometrically nonlinear vibration isolation system. Geometric damping and stiffness nonlinearities are incorporated in both the upper and lower stages of the isolator. After using the relative displacement of the nonlinear isolator, we can numerically obtain the steady-state response using the first-order harmonic balance method (HBM1). The steady-state harmonic components of the stiffness and damping force are modified using the Jacobi elliptic functions. The developed EHBM can reduce the truncation error in the HBM1. Compared with the HBM1, the EHBM can improve the accuracy of the resonance regimes of the amplitude-frequency curve and transmissibility. The EHBM is simple and straightforward. It can maintain the same form as the balancing equations of the HBM1 but performs better than it.
机译:本研究开发了改进的椭圆谐波平衡法(EHBM),并使用它来解决两级几何非线性隔离系统的力和位移透射性。 几何阻尼和刚度非线性掺入隔离器的上阶段和下阶段。 在使用非线性隔离器的相对位移之后,我们可以使用一阶谐波平衡方法(HBM1)来数控地获得稳态响应。 使用Jacobi椭圆函数修改刚度和阻尼力的稳态谐波分量。 开发的EHBM可以减少HBM1中的截断误差。 与HBM1相比,EHBM可以提高幅度频率曲线和传递率的共振制度的准确性。 EHBM简单且简单。 它可以保持与HBM1的平衡方程相同的形式,但是比它更好。

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