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Nonlinear fault diagnosis on vehicle system in the spring broken down

机译:春天春天车辆系统的非线性故障诊断

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This paper analyses the stability of the dry friction vehicle system by using nonlinear map theory supposing that fault has happened to the spring. Numerical computation results show that the motion of the vehicle is in a stable periodic behaviour when the running speed is suitable and the spring is without fault. However, dynamic bifurcation and local chaos occurs when the spring part is broken down and the frequency of the excitation is changed. This causes instability of the vehicle system, and the information can be used for the fault diagnosis of the vehicle system. In addition, the dynamic behaviour of the system with damping coefficient changing has been considered. The computation result shows that changing of the damping coefficient has little effect on the stability of the vehicle system.
机译:本文通过使用非线性地图理论来分析干摩擦车辆系统的稳定性,假设春天发生故障发生故障。数值计算结果表明,当运行速度合适并且弹簧没有故障时,车辆的运动处于稳定的周期性行为。然而,当弹簧部分分解时发生动态分叉和局部混乱,并且改变激励的频率。这导致车辆系统的不稳定性,信息可用于车辆系统的故障诊断。另外,已经考虑了具有阻尼系数变化的系统的动态行为。计算结果表明阻尼系数的改变对车辆系统的稳定性影响不大。

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