2011
DOI: 10.3390/s110303145
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State Derivation of a 12-Axis Gyroscope-Free Inertial Measurement Unit

Abstract: The derivation of linear acceleration, angular acceleration, and angular velocity states from a 12-axis gyroscope-free inertial measurement unit that utilizes four 3-axis accelerometer measurements at four distinct locations is reported. Particularly, a new algorithm which derives the angular velocity from its quadratic form and derivative form based on the context-based interacting multiple model is demonstrated. The performance of the system was evaluated under arbitrary 3-dimensional motion.

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Cited by 10 publications
(9 citation statements)
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“…Knowing the constant matrix N and receiving the accelerometer measurements as matrix F, the vector y can be determined based on (7) and 14- (16). By integrating α from (15) the angular velocity can be evaluated.…”
Section: Gyro-free Navigationmentioning
confidence: 99%
“…Knowing the constant matrix N and receiving the accelerometer measurements as matrix F, the vector y can be determined based on (7) and 14- (16). By integrating α from (15) the angular velocity can be evaluated.…”
Section: Gyro-free Navigationmentioning
confidence: 99%
“…When the CoM moves during a walking experiment (the position can be correctly estimated by the joint angles), its translational state can be computed from the IMU translational state plus the effect of angular acceleration ( i.e. , can be computed kinematically by the 12-axis IMU mount on the robot [20]) and angular velocity ( i.e. , by the gyro).…”
Section: The Body State Estimatormentioning
confidence: 99%
“…An IMU/encoder fusion model-based feedback control was also developed for improving the stability of the robot’s jogging motion [18]. In addition, a 9-axis IMU [19] and a 12-axis gyroscope-free IMU [20] were developed for better motion state reconstruction.…”
Section: Introductionmentioning
confidence: 99%
“…Of course, drift errors are inevitable. To avoid these, the quadratic terms of the angular velocity can be used to obtain the magnitude of the rotation while only the direction is determined involving the integrated angular acceleration [34]- [37]. In contrast to this, recursive Bayesian filters, like the Kalman filter, allow to recover the magnitude and direction of the rotation jointly.…”
Section: Related Workmentioning
confidence: 99%