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Dynamic analysis of a deployable/retractable damped cantilever beam 被引量:1
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作者 Ming LIU Zhi LI +2 位作者 Xiaodong YANG Wei ZHANG CWLIM 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI CSCD 2020年第9期1321-1332,共12页
Deployable/retractable damped cantilever beams are a class of time-varying parametric structures which have attracted considerable research interest due to their many potential applications in the intelligent robot fi... Deployable/retractable damped cantilever beams are a class of time-varying parametric structures which have attracted considerable research interest due to their many potential applications in the intelligent robot field and aerospace.In the present work,the dynamic characteristics of a deployable/retractable damped cantilever beam are investigated experimentally and theoretically.The time-varying damping,as a function of the beam length,is obtained by both the enveloped fitting method and the period decrement method.Furthermore,the governing equation of the deployable/retractable damped cantilever beam is derived by introducing the time-varying damping parameter,and the corresponding closed-form solution and vibration principles are investigated based on the averaged method.The theoretical predictions for transient dynamic responses are in good agreement with the experimental results.The dynamic mechanism analysis on time-varying damping offers flexible technology in mechanical and aerospace fields. 展开更多
关键词 time-varying damping VIBRATION experimental method transient response deployable/retractable damped cantilever beam
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Invariant and energy analysis of an axially retracting beam 被引量:4
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作者 Yang Xiaodong Liu Ming +1 位作者 Zhang Wei Roderick V.N.Melnik 《Chinese Journal of Aeronautics》 SCIE EI CAS CSCD 2016年第4期952-961,共10页
The mechanism of a retracting cantilevered beam has been investigated by the invariant and energy-based analysis. The time-varying parameter partial differential equation governing the transverse vibrations of a beam ... The mechanism of a retracting cantilevered beam has been investigated by the invariant and energy-based analysis. The time-varying parameter partial differential equation governing the transverse vibrations of a beam with retracting motion is derived based on the momentum theorem. The assumed-mode method is used to truncate the governing partial differential equation into a set of ordinary differential equations (ODEs) with time-dependent coefficients. It is found that if the order of truncation is not less than the order of the initial conditions, the assumed-mode method can yield accurate results. The energy transfers among assumed modes are discussed during retraction. The total energy varying with time has been investigated by numerical and analytical methods, and the results have good agreement with each other. For the transverse vibrations of the axially retracting beam, the adiabatic invariant is derived by both the averaging method and the Bessel function method. (C) 2016 Chinese Society of Aeronautics and Astronautics. Production and hosting by Elsevier Ltd. This is an open access article under the CC BY-NC-ND license. 展开更多
关键词 Adiabatic invariants Asymptotic analysis Retracting beam Time-varying systems Transient dynamics
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