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Characterization and quenching of friction-induced limit cycles of electro-hydraulic servovalve control systems with transport delay

机译:具有传输延迟的电动液压伺服阀控制系统的摩擦感应极限环的表征和淬火

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摘要

This paper develops a systematic and straightforward methodology to characterize and quench the friction-induced limit cycle conditions in electro-hydraulic servovalve control systems with transport delay in the transmission line. The nonlinear friction characteristic is linearized by using its corresponding describing function. The delay time in the transmission line, which could accelerate the generation of limit cycles is particularly considered. The stability equation method together with parameter plane method provides a useful tool for the establishment of necessary conditions to sustain a limit cycle directly in the constructed controller coefficient plane. Also, the stable region, the unstable region, and the limit cycle region are identified in the parameter plane. The parameter plane characterizes a clear relationship between limit cycle amplitude, frequency, transport delay, and the controller coefficients to be designed. The stability of the predicted limit cycle is checked by plotting stability curves. The stability of the system is examined when the viscous gain changes with respect to the temperature of the working fluid. A feasible stable region is characterized in the parameter plane to allow a flexible choice of controller gains. The robust prevention of limit cycle is achieved by selecting controller gains from the asymptotic stability region. The predicted results are verified by simulations. It is seen that the friction-induced limit cycles can be effectively predicted, removed, and quenched via the design of the compensator even in the case of viscous gain and delay time variations unconditionally.
机译:本文开发了一种系统,直接的方法来表征和淬灭电动液压伺服阀控制系统中的摩擦引起的极限循环条件,该系统在传输线中具有传输延迟。非线性摩擦特性通过使用其相应的描述函数而线性化。特别考虑了传输线中的延迟时间,这可能会加速极限周期的生成。稳定性方程方法与参数平面方法一起为建立必要条件以直接在构造的控制器系数平面中维持极限循环提供了有用的工具。另外,在参数平面中识别出稳定区域,不稳定区域和极限循环区域。参数平面描述了极限循环幅度,频率,传输延迟和要设计的控制器系数之间的明确关系。通过绘制稳定性曲线来检查预测极限循环的稳定性。当粘性增益相对于工作流体的温度变化时,将检查系统的稳定性。在参数平面中表征可行的稳定区域,以允许灵活选择控制器增益。通过从渐近稳定区域中选择控制器增益,可以可靠地防止极限循环。预测结果通过仿真验证。可以看出,即使在粘性增益和延迟时间无条件变化的情况下,通过补偿器的设计也可以有效地预测,消除和消除由摩擦引起的极限循环。

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