Novel Magnetic Localization Methods for Minimizing the Ellipse Error Based on Tensor Invariants

IF 1.1 4区 物理与天体物理 Q4 ENGINEERING, ELECTRICAL & ELECTRONIC IEEE Magnetics Letters Pub Date : 2022-09-12 DOI:10.1109/LMAG.2022.3205881
Xiangang Li;Shenggang Yan;Jianguo Liu;Youyu Yan
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引用次数: 1

Abstract

There are various technology routes for the localization of magnetic targets. Among them, localization methods based on magnetic gradient tensor invariants have remarkable preponderance. For instance, such invariants are not sensitive to the jitter of the coordinate system, which means this kind of method can be very suitable for application in moving carriers. The traditional classic method contains ellipse error, which cannot be simply ignored. In order to eliminate this error, the general solution of the location vector is derived in this letter. Three methods for solving the general solution are given. To validate the effectiveness of the methods, the localization problem of the measurement array surrounding a static target is simulated. In this simulation, the localization results of the traditional method and the proposed methods are analyzed and compared. The conclusions show that the developed methods successfully remove the ellipse error and improve the localization accuracy.
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基于张量不变量的最小化椭圆误差的磁定位新方法
磁性目标的定位有多种技术路线。其中,基于磁梯度张量不变量的定位方法具有显著的优势。例如,这种不变量对坐标系的抖动不敏感,这意味着这种方法非常适合应用于移动载波。传统的经典方法含有椭圆误差,不能简单忽略。为了消除这一误差,本文推导了位置矢量的一般解。给出了求解一般解的三种方法。为了验证这些方法的有效性,模拟了静态目标周围测量阵列的定位问题。在仿真中,对传统方法和所提出的方法的定位结果进行了分析和比较。结果表明,该方法成功地消除了椭圆误差,提高了定位精度。
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来源期刊
IEEE Magnetics Letters
IEEE Magnetics Letters PHYSICS, APPLIED-
CiteScore
2.40
自引率
0.00%
发文量
37
期刊介绍: IEEE Magnetics Letters is a peer-reviewed, archival journal covering the physics and engineering of magnetism, magnetic materials, applied magnetics, design and application of magnetic devices, bio-magnetics, magneto-electronics, and spin electronics. IEEE Magnetics Letters publishes short, scholarly articles of substantial current interest. IEEE Magnetics Letters is a hybrid Open Access (OA) journal. For a fee, authors have the option making their articles freely available to all, including non-subscribers. OA articles are identified as Open Access.
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