Purpose <p>The dynamic characteristics of space-based parabolic antenna structures are significantly influenced by parabolic geometric parameters such as focal length and aperture radius. Therefore, dynamic analysis of space-based parabolic antennas forms the foundation for their structural design.</p> Method <p>The structural dynamics problem of a parabolic antenna connected to a satellite body via cables is simplified into a spatial parabolic flexible damping thin plate-spring-particle dynamic model. Based on Hamilton’s variational principle, a coupled non-smooth mathematical model for the above simplified dynamic model is established. A structure-preserving iterative method coupling the symplectic precise integration method and the generalized multi-symplectic method is developed to solve the coupled mathematical model, aiming to investigate the dynamic behavior of the coupled system under different initial spring elongations and various parabolic geometric parameters.</p> Results and Conclusions <p>From the simulation results, it is found that the stable attitude of the spatial parabolic flexible damping thin plate-spring-particle model is determined by the geometric parameters of the paraboloid, while the time duration required for the model to reach a stable attitude is determined by the symmetry of the initial spring elongations. The above results provide important technical support for the structural design of space-based parabolic antennas.</p>

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Coupled Dynamic Analysis On Spatial Parabolic Plate-spring-particle Combination System

  • Peijun Zhang,
  • Weipeng Hu,
  • Hao Zhu,
  • HanLin Hou

摘要

Purpose

The dynamic characteristics of space-based parabolic antenna structures are significantly influenced by parabolic geometric parameters such as focal length and aperture radius. Therefore, dynamic analysis of space-based parabolic antennas forms the foundation for their structural design.

Method

The structural dynamics problem of a parabolic antenna connected to a satellite body via cables is simplified into a spatial parabolic flexible damping thin plate-spring-particle dynamic model. Based on Hamilton’s variational principle, a coupled non-smooth mathematical model for the above simplified dynamic model is established. A structure-preserving iterative method coupling the symplectic precise integration method and the generalized multi-symplectic method is developed to solve the coupled mathematical model, aiming to investigate the dynamic behavior of the coupled system under different initial spring elongations and various parabolic geometric parameters.

Results and Conclusions

From the simulation results, it is found that the stable attitude of the spatial parabolic flexible damping thin plate-spring-particle model is determined by the geometric parameters of the paraboloid, while the time duration required for the model to reach a stable attitude is determined by the symmetry of the initial spring elongations. The above results provide important technical support for the structural design of space-based parabolic antennas.