DocumentCode
1549716
Title
Asphericity Errors Correction of Magnetic Gradient Tensor Invariants Method for Magnetic Dipole Localization
Author
Sui, Yangyi ; Li, Guang ; Wang, Shilong ; Lin, Jun
Author_Institution
Coll. of Instrum. & Electr. Eng., Jilin Univ., Changchun, China
Volume
48
Issue
12
fYear
2012
Firstpage
4701
Lastpage
4706
Abstract
The localization method of a magnetic dipole based on the magnetic gradient tensor invariants is the Scalar Triangulation And Ranging method (STAR), which is used to solve the multiple solutions problem for the real-time localization of magnetic dipole by the spatial geometric relationship of the tensor rotation invariants. The method is not involved in the measurement of the magnetic field vector greatly affected by the geomagnetic field. Simultaneously, it is very suitable for underground and underwater exploration such as the exploration of unexploded ordnance. But, it has asphericity errors, which can make the azimuth errors of up to 5°. In addition, it is tightly coupled with the magnetic properties of the target. Thus, we proposed an iterative method to correct the asphericity errors. In this method, beginning with the results of the STAR method, the defective parameters obtained by the sensor structure were used to rapidly correct the localization errors and enhance the properties of real-time localization. The relative errors of the components of bearing vector were reduced by a factor of 7, and they were not influenced by the magnetic properties of the target.
Keywords
error correction; gradient methods; magnetic moments; tensors; asphericity error correction; geomagnetic field; iterative method; localization errors; magnetic dipole localization; magnetic gradient tensor invariants method; magnetic properties; real-time localization; scalar triangulation-and-ranging method; sensor structure; spatial geometric relationship; tensor rotation invariants; underground exploration; underwater exploration; Magnetic field measurement; Magnetic fields; Magnetic levitation; Magnetic moments; Noise; Tensile stress; Vectors; Asphericity errors; invariants; localization; magnetic dipole; magnetic gradient tensor;
fLanguage
English
Journal_Title
Magnetics, IEEE Transactions on
Publisher
ieee
ISSN
0018-9464
Type
jour
DOI
10.1109/TMAG.2012.2206603
Filename
6227356
Link To Document