Calibration of a Magnetic Gradient Tensor System in Non-Uniform Magnetic Fields

This paper investigates the calibration problem of an 8-magnetometer magnetic gradient tensor system (MGTS) based on a cubic structure in non-uniform magnetic fields. Existing calibration methods are mostly designed for uniform fields, which show obvious limitations under complex magnetic field cond...

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Vydáno v:Chinese Control Conference s. 6246 - 6251
Hlavní autoři: Chen, Xuning, Zheng, Jianying, Cui, Yong, Hu, Qinglei
Médium: Konferenční příspěvek
Jazyk:angličtina
Vydáno: Technical Committee on Control Theory, Chinese Association of Automation 28.07.2025
Témata:
Accuracy
Benchmark testing
Calibration
Cost function
Error calibration
Magnetic field measurement
Magnetic fields
magnetic gradient tensor system (MGTS)
non-uniform magnetic field
Quadratic programming
sequential quadratic programming (SQP) algorithm
Tensors
Working environment noise
ISSN:1934-1768
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Popis
Shrnutí:This paper investigates the calibration problem of an 8-magnetometer magnetic gradient tensor system (MGTS) based on a cubic structure in non-uniform magnetic fields. Existing calibration methods are mostly designed for uniform fields, which show obvious limitations under complex magnetic field conditions, leading to the decrease of measurement accuracy. Therefore, we propose a calibration method suitable for non-uniform magnetic fields. Specifically, the method constructs a multi-objective cost function using 6 invariants that remain constant during the rotation of the MGTS, and employs the sequential quadratic programming (SQP) algorithm for the optimization, which has better global convergence performance and wider suitability. Finally, the proposed method is validated by simulation experiments. The results show that under the condition that the standard deviation of the environmental noise is 1nT, the root-mean-square error of the tensor contraction of the MGTS center calibrated by our method is reduced by 97.10% and 81.16% compared with the two benchmark methods (FCM and RCM), which fully proves the validity and high efficiency of the method.
ISSN:1934-1768
DOI:10.23919/CCC64809.2025.11178333