首页> 外文会议>Biennial Conference on Mechanical Vibration and Noise >OPTIMAL DAMPING OF VIBRATIONS IN MULTIBODY SYSTEMS THROUGH EQUIVALENT FRICTION CONTROL LAWS
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OPTIMAL DAMPING OF VIBRATIONS IN MULTIBODY SYSTEMS THROUGH EQUIVALENT FRICTION CONTROL LAWS

机译:通过等同摩擦控制法在多体系中振动的最佳阻尼

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In the paper modelling and optimization of friction laws and energy exchange processes in multibody systems are considered. The multibody systems are regarded as chains of absolutely rigid bodies with compliance and friction concentrated at the connections. It is proposed to control the vibration level of such systems by introducing equivalent frictional forces. Such an approach enables modelling and optimization of passive and semi-active damping methods together with active control of vibrations in multibody systems within a unified framework. In particular, the equivalent friction laws can be regarded as controls minimizing deviations of the multibody system motion from the reference trajectory and used for total compensation of links cross interactions and stabilization of fast modes. The corresponding optimal vibration control problem is formulated and reduced to a constrained optimization one in order to determine the optimal friction laws dissipating the oscillation energy. For linear vibration control problems numerical methods based on solving matrix Lyapunov and Riccati equations are discussed. Additionally, an approach employing a global search mechanism, the genetic algorithm, and parallel processing techniques, to alleviate the problem of computational burden, is proposed to solve general control problems for optimal vibration damping. Two examples are presented in order to illustrate the proposed approach.
机译:在纸质建模和优化摩擦法和优化多体系中的能量交换过程。多体系系统被认为是绝对刚体的链,其具有集合和摩擦在连接处集中。建议通过引入等效摩擦力来控制这些系统的振动水平。这种方法能够实现无源和半主动阻尼方法的建模和优化,以及在统一框架内的多体系统中的振动的主动控制。特别地,等同的摩擦定律可以被认为是控制多体系系统运动从参考轨迹的偏差最小化并且用于总补偿链路交叉相互作用和快速模式的稳定化。相应的最佳振动控制问题被配制并减少到受约束的优化一个,以确定消散振荡能量的最佳摩擦法。讨论了线性振动控制问题,讨论了基于求解矩阵Lyapunov和Riccati方程的数值方法。另外,采用全球搜索机制,遗传算法和并行处理技术,以缓解计算负担问题的方法,以解决最佳振动阻尼的一般控制问题。提出了两个示例以说明所提出的方法。

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