2017
DOI: 10.1017/s0373463317000625
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Offline Calibration for MEMS Gyroscope G-sensitivity Error Coefficients Based on the Newton Iteration and Least Square Methods

Abstract: With the improvement of the bias instability of Micro-Electromechanical Systems (MEMS) gyroscopes, the g-sensitivity error is gradually becoming one of the more important factors that affects the dynamic accuracy of a MEMS gyroscope. Hence there is a need for correcting the g-sensitivity error. However, the traditional calibration of g-sensitivity error uses a centrifuge. The calibration conditions are harsh, the process is complex and the cost is relatively high. In this paper, a fast and simple method of g-s… Show more

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Cited by 9 publications
(8 citation statements)
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References 15 publications
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“…From Equation (15), the phase relationship between the two channels of the sense mode depends on the drive phase delay ϕ x . When the drive force frequency w d is accurately locked to the drive resonant frequency w x , the drive phase delay ϕ x is −90 • , and the two channels are independent.…”
Section: Impact and Theoretical Analysis Of Circuit Phase Delaymentioning
confidence: 99%
“…From Equation (15), the phase relationship between the two channels of the sense mode depends on the drive phase delay ϕ x . When the drive force frequency w d is accurately locked to the drive resonant frequency w x , the drive phase delay ϕ x is −90 • , and the two channels are independent.…”
Section: Impact and Theoretical Analysis Of Circuit Phase Delaymentioning
confidence: 99%
“…The existence of quadrature errors seriously affects the performances of gyroscopes, especially the dynamic range, bias stability and temperature sensitivity [14,15]. To eliminate the unwanted quadrature error signals, quadrature cancellation technique is widely used in the closed-loop control electronics to improve bias instability (BI), angle random walk (ARW), the linearity of the scale factor and the dynamic range of the interface circuit [16][17][18].…”
Section: Introductionmentioning
confidence: 99%
“…However, for pedestrian navigation based on SINS, the points used for mounting sensors on the human body (such as the foot or waist) have local motion, and this motion is not enough to express the motion state of the whole body. The above phenomenon will introduce SINS cone error and MEMS gyroscope G-sensitivity error: The cone error is due to the non-commutability of the rigid body rotation [8,9,10], which is amplified by the rate of angular velocity caused by the “non-rigid” and local motion characteristics of the pedestrian; The G-sensitivity error is an intrinsic property of micromechanical devices [11,12], which is amplified by the high motion acceleration caused by the local motion characteristics of pedestrians; a detailed analysis of the above two kinds of errors is provided in Appendix A.1 and Appendix A.2 respectively. Meanwhile, due to the significant error of the MEMS sensors in pedestrian navigation, SINS position errors will quickly accumulate over time.…”
Section: Introductionmentioning
confidence: 99%
“…( a ) The G-sensitivity error corresponding to each sampling point from four different carriers for plane, car, foot and waist; ( b ) Partial enlarged detail for ( a ).Aiming at the G-sensitivity error of gyroscope, Fan [11] constructed the coefficients of G-sensitivity as a time-domain random walk model and estimated it with Kalman filter. Based on gyro output models and least-squares fitting methods, Xing [12] proposed a method for calibrating the coefficients of G-sensitivity. Most existing calibration methods for G-sensitivity error are based on the gravity environment, but the specific gravity caused by pedestrian movement far exceeds the specific gravity provided by the gravity environment.…”
Section: Appendix A1 Cone Error Introduce By Pedestrian Movementmentioning
confidence: 99%