Abstract

Many solar panels for spacecrafts are deployed by Tape Spring Hinges (TSHs) which have changeable stiffness. The stiffness of TSH is small when panels are folded, and it becomes large quickly in its deployed status. Since the solar panel is a thin sheet, flexible deformation is easily generated by orbit maneuvers. The coupling effect between the nonlinear TSHs and the flexible panels generates obvious vibration which affects the operational stability of the satellite. To investigate this coupling effect, non-deformable, linear deformable and nonlinear deformable panels were modelled by rigid body, modal order reduction method (MORM) and finite element method (FEM), respectively. The driving torque of TSH was described as a function of the rotation angle and angular velocity. The nonlinear properties of the TSH were reflected by one angle-stiffness spline multiplied by one stiffness coefficient. Dynamic responses of a satellite in deployment and orbit steering were analyzed by numerical simulations. Analysis results indicate the local deformation of panels keeps the stiffness of the TSH within a large range which accelerates the orbit maneuvers. However, much vibration is generated by the coupling effect if the luck-up status is broken up. The coupling effect affects the sequence of deployment, overshoot phenomenon and acceleration magnitude of the panels. Although the MORM is more efficient than FEM in computation, we propose FEM is better suited in the design of TSH and in studying the precise control of spacecraft with flexible solar panels and TSHs.

Highlights

  • To achieve increased functionality and provide sustainable energy during space flight, ultra-light and ultra-thin solar panels are equipped to power the spacecrafts [1]

  • The deployment of flexible solar panels was simulated by using rigid body, finite element method (FEM) and modal order reduction method (MORM) approaches, respectively

  • The rotation angles of tape spring hinges (TSHs), the maximum accelerations of panels and the stress contour of panels are illustrated

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Summary

Introduction

To achieve increased functionality and provide sustainable energy during space flight, ultra-light and ultra-thin solar panels are equipped to power the spacecrafts [1]. Except for the quasi-static behavior of the TSH, the influence of the joint clearance and coupling effect between the main-body of the satellite and panels are research hotspots. The coupling effect between the central rigid body and the solar arrays was analyzed by Wei et al [24], and the global modes discretization technique was applied to investigate the elastic motion. The joint clearance between the rigid main-body and two flexible panels were investigated by Li et al [25] by using nodal coordinate formulation and absolute nodal coordinate formulation, respectively These investigations are merely about the characteristics of TSHs or the coupling effect between rigid solar panels and main-body, which are insufficient reflect the nonlinear deformation of panels.

Satellite System Model
Solar Panels
Finite Element Method
13 Ae11r45ospace
Conclusions
Full Text
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