Abstract

Collision and strong impacts take place in mission of the on orbit capture of non-cooperative spacecraft. So, it is necessary to design a vibration isolation system with efficient vibration isolation performance. A Stewart vibration isolation platform based on the bio-inspired isolation system is proposed in this paper. The characteristics of the novel bio-inspired Stewart platform realizes the vibration isolation protection of the serving spacecraft during the capture mission. The dynamic model of the vibration isolation platform is established by Lagrange's equations. The fidelity of the established dynamic model is verified via a comparison of the theoretical simulation and the ADAMS simulation. Comparisons between the presently proposed vibration isolation platform and the traditional spring-mass-damper type Stewart vibration isolation platform demonstrates the advantages of the present platform. The effects of system parameters on the isolation performance of the present platform are thoroughly investigated. The feedback linearization control method is used to control the present platform which overcomes the drift motion that occurs in the passive isolation case. The results show that the novel bio-inspired Stewart platform has excellent vibration isolation performance, which provides a promising way for the vibration isolation of the non-orbit capture mission.

Highlights

  • A Stewart vi⁃ bration isolation platform based on the bio⁃inspired isolation system is proposed in this paper

  • The fidelity of the established dynamic model is verified via a comparison of the theoretical simulation and the ADAMS simulation

  • Comparisons between the presently proposed vibration isolation platform and the traditional spring⁃mass⁃ damper type Stewart vibration isolation platform demonstrates the advantages of the present platform

Read more

Summary

Introduction

式 中: Ra,Rb 分别表示体坐标系 OaXaYaZa, ObXbYbZb 到参考坐标系 OgXgYgZg 的转换矩阵;Ra, Rb 的表达式为 (rbcosβi - racosαi + xb - xa) 2 + (rbsinβi - rasinαi + yb - ya) 2 + (zb - za - h0) 2 (6) 图 5 基于仿生抗冲击结构的 Stewart 隔振平台的 ADAMS 模型 图 12 所示为 ADAMS 和 MATLAB 联合仿真控 制框图,控制器的参数为 k1 = 2,k2 = 2,λ1 = 2,λ2 = 2,设期望轨迹为 zad( t) = 0,zbd( t) = 0。

Results
Conclusion
Full Text
Paper version not known

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call

Disclaimer: All third-party content on this website/platform is and will remain the property of their respective owners and is provided on "as is" basis without any warranties, express or implied. Use of third-party content does not indicate any affiliation, sponsorship with or endorsement by them. Any references to third-party content is to identify the corresponding services and shall be considered fair use under The CopyrightLaw.