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Robust Control Allocation for Space Inertial Sensor under Test Mass Release Phase with Overcritical Conditions
Juzheng Zhang1, Yu Zhang1, Wenjian Tao2
1MOE Key Laboratory of TianQin Mission, TianQin Research Center for Gravitational Physics & School of Physics and Astronomy, Frontiers Science Center for TianQin, Gravitational Wave Research Center of CNSA, Sun Yat-sen University (Zhuhai Campus), Zhuhai 519082, China.
This study introduces a robust control allocation method for space inertial sensor test mass capture under challenging overcritical conditions. The approach enhances capture efficiency and security margins by optimizing force distribution despite system uncertainties.
Area of Science:
- Aerospace Engineering
- Control Systems
- Sensor Technology
Background:
- Space inertial sensors require precise test mass control, especially under overcritical conditions.
- System uncertainties in test mass control can compromise capture accuracy and safety.
Purpose of the Study:
- To develop a robust control allocation strategy for space inertial sensor test mass capture under overcritical conditions.
- To address and mitigate the impact of system uncertainties on the control allocation process.
Main Methods:
- Analysis of uncertainty factors in overcritical test mass control systems.
- Development of a 6-DOF test mass dynamics model incorporating system uncertainty.
- Design of a time-varying weight function for coordinating generalized force allocation.
- Formulation of a robust control allocation method as a second-order cone optimization problem, utilizing its dual for efficiency.
Main Results:
- The proposed robust control allocation method effectively distributes commanded forces and torques to individual electrodes.
- Numerical simulations demonstrate improved capture efficiency and increased security margins.
- Significant reduction in control allocation errors was observed compared to existing methods.
Conclusions:
- The robust control allocation method provides an optimal solution for test mass capture under overcritical conditions.
- The approach successfully accounts for system uncertainties, enhancing overall system performance and reliability.
- This method offers a computationally efficient and effective strategy for critical space sensor applications.
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