Abstract detail

143 / 2021-03-31 14:11:25
Vibration of Solar Panels in Consideration of Nonlinear Stiffness of Tape Spring Hinges and Flexible Deformation of Panels
Vibration; Solar panels; Tape spring hinges; Nonlinear stiffness; Flexible deformation
Nonlinear Vibration and Control
Draft Paper Accepted
Wenyan Gu / Shandong University
Xiangqian Zhu / Shandong University
Jinsheng Zhang / Shandong University
Yegao Qu / Shanghai Jiao Tong University
Solar panels of satellite are deployed by tape spring hinges (TSHs) which have changeable stiffness. Generally, the stiffness of the TSH is small at folded status so that the panels are driven slightly. However, to lock up panels, the stiffness becomes large sharply at deployed status. Since the solar panel is thin sheet, flexible deformation is generated by driving torques of TSHs. Both the nonlinear stiffness of TSHs and the flexible deformation of panels generate obvious vibration which affects the deployment performance and operational stability of satellite. To obtain expected deployment performances such as the low latch-up load, latching without overshoot and high deployment stiffness, the vibration of solar panels is analyzed by using commercial software RecurDyn in this paper. To express the flexible deformation, the panels are modeled by the model order reduction (MOR) method and the finite element method (FEM), respectively. The driving torque between adjacent panels is described as function of the stiffness factor, damping coefficient, rotation angle, angular velocity and one spline (stiffness-angle profile). After that, two virtual maneuvers including deployment and orbit maneuver are design to figure the differences between FEM and MOR in modeling of vibration of solar panels. Although the MOR is much efficient than FEM, final results show that the vibration accelerations by the MOR is much lower than those by FEM. The MOR is incompetent in modeling of vibration of solar panels of satellites.

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Important Dates

Abstract Submission Deadline:

 31st March 2021 15th April 2021

Extended Deadline: 1st Aug. 2022

 

Abstract Acceptance:

30th April  2021 Rollover

 

Full Paper Submission Deadline:

30th June 2021  14th July 2021

Extended Deadline: 15th Aug. 2022 

 

Notification of Acceptance:

15th August 2021 1st Sept. 2021

1st Sept. 2022

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