Quasi-zero-stiffness (QZS) vibration isolation technology achieves high-static-low-dynamic-stiffness (HSLDS) and thereby resolves the fundamental trade-off between load-bearing capacity and isolation frequency inherent to conventional linear isolators. This paper systematically reviews recent advances in QZS isolators with a focus on literature published in the last five years. Systems are classified by degrees of freedom (DOF) into single-DOF (SDOF) and multi-DOF (MDOF) configurations. For SDOF systems, seven principal design archetypes are discussed: multi-spring, spring-linkage, cam-roller, magnetic, biomimetic, origami-inspired, and metamaterial-based structures. Beyond the classic approach of assembling positive-stiffness and negative-stiffness components, emerging design strategies such as topology optimisation and meta-structure concepts are examined. Adjustable and load-adaptive designs that preserve stable high-performance isolation under variable static loading receive dedicated emphasis. As QZS isolators are inherently nonlinear systems, their complex dynamic behaviours including sub-harmonic and super-harmonic resonances, bifurcations and chaos are analysed. For MDOF systems, progress in 2-DOF, 3-DOF and 6-DOF platforms is summarised with attention to multi-dimensional vibration decoupling and coordinated stiffness regulation for high-precision equipment. Finally, engineering applications of QZS technology are highlighted covering vehicle seat isolation, aerospace systems, vibration energy harvesting, bridge seismic protection and precision manufacturing, demonstrating substantial practical utility. • Comprehensive review of quasi-zero-stiffness vibration isolators. • Covers SDOF designs: multi-spring, linkage, cam, magnetic, bionic, origami, metamaterial. • Summarizes MDOF isolators for 2-, 3-, 6-DOF vibration control. • Highlights adjustable and load-adaptive QZS for variable loads. • Discusses engineering applications in seats, aerospace, energy harvesting, bridges.
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Guyue Jiao
University of Shanghai for Science and Technology
Genhong Xu
University of Shanghai for Science and Technology
Shenlong Wang
University of Shanghai for Science and Technology
International Journal of Non-Linear Mechanics
University of Shanghai for Science and Technology
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Jiao et al. (Fri,) studied this question.
synapsesocial.com/papers/6a0ff2f5d674f7c03778b59c — DOI: https://doi.org/10.1016/j.ijnonlinmec.2026.105388