2019
DOI: 10.1108/sr-04-2018-0080
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Calibration of magnetic compass using an improved extreme learning machine based on reverse tuning

Abstract: Purpose The sources of magnetic sensors errors are numerous, such as currents around, soft magnetic and hard magnetic materials and so on. The traditional methods mainly use explicit error models, and it is difficult to include all interference factors. This paper aims to present an implicit error model and studies its high-precision training method. Design/methodology/approach A multi-level extreme learning machine based on reverse tuning (MR-ELM) is presented to compensate for magnetic compass measurement … Show more

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Cited by 4 publications
(2 citation statements)
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“…In the kernel KELM algorithm, it is not necessary to give the specific form of the feature mapping function h(x) of the hidden layer node, and the output value can be gotten only by knowing the specific form of the kernel function [35]. Furthermore, so the kernel function is directly in the form of inner product, it is not necessary to set the number of hidden layer nodes, nor to set the initial weight and bias of hidden layer.…”
Section: Kelmmentioning
confidence: 99%
“…In the kernel KELM algorithm, it is not necessary to give the specific form of the feature mapping function h(x) of the hidden layer node, and the output value can be gotten only by knowing the specific form of the kernel function [35]. Furthermore, so the kernel function is directly in the form of inner product, it is not necessary to set the number of hidden layer nodes, nor to set the initial weight and bias of hidden layer.…”
Section: Kelmmentioning
confidence: 99%
“…Because there are only 9 independent coefficients in the ellipsoidal equation, it is impossible to completely determine the 12 unknown parameters in the error model. The nine coefficients of the ellipsoidal equation can be obtained by the optimal estimation, but the error matrix obtained by different matrix decomposition methods is not unique and a rotation matrix is needed between each other (Liu et al , 2019). Feng et al (2013) used a constrained least square method to fit the ellipsoid, but took the calibration matrix approximately as a lower triangular matrix to get nine error parameters.…”
Section: Introductionmentioning
confidence: 99%