磁流变液
结构工程
材料科学
计算机科学
有限元法
控制理论(社会学)
振动控制
工程类
振动
汽车工程
动力减振器
声学
频率响应
机械工程
刚度
作者
Kim Thach Tran,Lei Deng,Wenlang Xie,Hung Nguyen Quoc,Shuaishuai Sun,Haiping Du,Weihua Li
标识
DOI:10.1016/j.ymssp.2026.114121
摘要
Semi-active inerters can modulate inertance and are effective for vibration control under time-varying excitation frequencies. However, conventional inerters and semi-active inerters are predominantly single-axis devices, whereas real structural vibrations occur simultaneously in multiple directions. This mismatch reduces effectiveness under multi-directional excitation and often requires multiple uncoupled devices. In addition, most semi-active vibration control systems rely on external power sources, limiting applicability in power-loss scenarios such as earthquakes or remote installations. To address these limitations, this paper presents a multi-directional magnetorheological semi-active inerter capable of generating tuneable inertial forces with self-powered semi-active control. The inerter employs a gimbal structure to convert planar translation into orthogonal rotational motion of two variable-inertia flywheels, enabling multi-directional modulation of inertance. Meanwhile, two energy harvesting units are also integrated into the inerter, enabling self-powered semi-active operation. A nonlinear two-degree-of-freedom inertance model is derived using the Euler–Lagrange formulation and combined with a bilinear hysteresis representation of the MRVIF. Harmonic characterisation experiments confirm directional invariance and controllable inertance modulation along both axes, with harvested energy sufficient to switch inertance states. Vibration control demonstrations under multi-directional random excitation show reductions in peak relative displacement and RMS acceleration compared with passive configurations. The results demonstrate a self-powered, multi-directional, semi-active inerter exhibiting configuration- and state-dependent inertial behaviour, contributing to the emerging class of nonlinear and variable inertial elements in structural dynamics.
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