2012
DOI: 10.1109/tac.2011.2173415
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Attitude Estimation Using Biased Gyro and Vector Measurements With Time-Varying Reference Vectors

Abstract: Abstract-We present two results on attitude estimation using vector and rate gyro measurements. The first result concerns an observer previously presented by Hamel, Mahony, and Pflimlin, with proven stability results when (i) the reference vectors are stationary; or (ii) the gyro measurements are unbiased. We prove semiglobal stability without either of these assumptions when a parameter projection is added, and convergence from all initial attitudes when using a resetting strategy. The second result is an alg… Show more

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Cited by 166 publications
(150 citation statements)
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References 22 publications
(34 reference statements)
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“…This is important since f n = −g n due to wave excitation of the vessel. The attitude observer, Σ 1 , by Grip et al [22], developed from [23], is given as…”
Section: Estimating the Total Vessel Motion And The Gyro Biasmentioning
confidence: 99%
“…This is important since f n = −g n due to wave excitation of the vessel. The attitude observer, Σ 1 , by Grip et al [22], developed from [23], is given as…”
Section: Estimating the Total Vessel Motion And The Gyro Biasmentioning
confidence: 99%
“…Thus, we can apply our methodology with equal simplicity. Another possibility is to extend the attitude observer to include estimation of gyro bias, or to estimate accelerometer bias using the method of Grip, Fossen, Johansen, and Saberi (2011a), which also relies on the unmeasured variable a n . A disadvantage of our design is thatR is in general not a rotation matrix, even though it converges to one.…”
Section: Simulation Resultsmentioning
confidence: 99%
“…The reader is referred to Fossen and Strand (1999), Fossen (2011) for details on the model-based observer, and to Grip et al (2012), Grip et al (2013), Bryne et al (2014), and Bryne et al (2015) for details on the signal-based observer.…”
Section: Observers Used In Dynamic Positioningmentioning
confidence: 99%
“…The signal-based estimation error dynamics (12) has the origin uniformly locally exponentially stable (ULES) with almost global attractivity (Grip et al (2012) and Bryne et al (2015)). The attractivity is almost global but not global; hence, the convergence rate from points near the boundary of the basin of attraction, particularly those corresponding to yaw estimation error equal to 180 degrees, is slow.…”
Section: Translational Observermentioning
confidence: 99%
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