2007
DOI: 10.3901/cjme.2007.04.001
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Nonlinear estimation methods for autonomous tracked vehicle with slip

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Cited by 13 publications
(10 citation statements)
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“…This result also implies that when the parameter's sudden change occurs, such as k=100, the MIT-AESMF method's noise adaptive mechanism makes Qk closely approach the real boundary. Figure 3 clearly demonstrates, again, that because of the selective mechanism (21) in AESMF, when the parameter's sudden change happens, the initial process noise ellipsoidal boundary cannot include the span of the parameter variation and thereby causes the measurement to fail. Thus, just calculating the time update leads to the uncertain boundary's inflation, which remains for more than 20 sampling cycles until it includes the sudden change range, and the state estimation of AESMF becomes biased since there is no measurement updating.…”
Section: Conditionmentioning
confidence: 99%
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“…This result also implies that when the parameter's sudden change occurs, such as k=100, the MIT-AESMF method's noise adaptive mechanism makes Qk closely approach the real boundary. Figure 3 clearly demonstrates, again, that because of the selective mechanism (21) in AESMF, when the parameter's sudden change happens, the initial process noise ellipsoidal boundary cannot include the span of the parameter variation and thereby causes the measurement to fail. Thus, just calculating the time update leads to the uncertain boundary's inflation, which remains for more than 20 sampling cycles until it includes the sudden change range, and the state estimation of AESMF becomes biased since there is no measurement updating.…”
Section: Conditionmentioning
confidence: 99%
“…Figures 5-a and 5-b demonstrate that, in the 200 simulation moments, and because the initial ellipsoidal boundary is set too small, AESMF is using this small ellipsoid to calculate, which leads to no overlaps between the state estimation and the measurement estimation ellipsoids. Therefore, it does not satisfy AESMF's selective updating requirements (21), and at the same time the measurement updating makes the uncertain boundary shrink to the initial small ellipsoid boundary. Thus, there are no overlaps in measurement updating.…”
Section: Conditionmentioning
confidence: 99%
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“…In this paper, this relatively simple model of the slipping will be used to stabilize the tracked robot, and our purpose is to give some preliminary results for the control of tracked robot with slipping. It should be noted that the slipping parameter can be estimated on-line by some nonlinear estimators such as extended Kalman filter [22] . The stabilization control problem of the tracked robot with slipping studied in this paper is stated as follows:…”
Section: Preliminary and Problem Statementmentioning
confidence: 99%
“…In the ESMF algorithm, the noise is assumed to be unknown but bounded (UBB), and an uncertain set that is guaranteed to contain the real system state is obtained at every time step [13]. Some comparative research on the ESMF and the Kalman-class schemes is available [14]. One of the main advantages of using ESMF for cooperative localization is that the fusion of information is easily realized through geometrical computations.…”
mentioning
confidence: 99%