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In-situ adjustable nonlinear passive stiffness using X-shaped mechanisms

刚度 非线性系统 联动装置(软件) 理论(学习稳定性) 工程类 计算机科学 结构工程 机械工程 控制理论(社会学) 控制(管理) 量子力学 基因 生物化学 机器学习 物理 人工智能 化学
作者
Xingjian Jing,Yuyang Chai,Chao Xu,Jing Bian
出处
期刊:Mechanical Systems and Signal Processing [Elsevier BV]
卷期号:170: 108267-108267 被引量:89
标识
DOI:10.1016/j.ymssp.2021.108267
摘要

A desired structural or material stiffness is critical in many engineering systems for structural stability, vibration control, energy saving and manipulation efficiency. However, passive low-cost high-efficiency in-situ adjustable stiffness systems have not yet been well explored, due to uncertain and unexpected nonlinear behavior within materials and structures, difficulty or limitations in manufacturing or implementation, and various demanding requirements. To address these challenges, we present an efficient stiffness-manipulation method using a flexible and compact X-shaped structure (or mechanism). The resulting nonlinear stiffness systems can be conveniently realized and are capable for achieving various desired stiffness (positive, negative, zero or quasi-zero, multi-stable-equilibria). The inherent nonlinearity of such nonlinear stiffness systems is completely controllable and predictable with simple and reliable mathematical modelling, compared to many other metal materials or foldable mechanisms/structures. Due to the advantages of linkage mechanisms, the X-shaped structure (or mechanism) approach offers superior in-situ adjustability which can be easily achieved via various and simple pre-extension/distance/length/height adjustable mechanisms in practical mechanical designs. The stiffness-manipulation methods demonstrated in this study have also advantages including simplicity and efficiency in manufacturing and assembly, high-quality nonlinearity control and in-situ adjustability, and low-cost part production, without stability issues, manufacturing difficulty and strict material restriction, leading to revolutionary or upgrading technologies to existing engineering systems. Theoretical analysis and experimental validation (or case studies) demonstrate the advantages, effectiveness, and great potential of this new approach for exploiting nonlinearities in various engineering applications.
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