2012 IEEE 7th International Conference on Industrial and Information Systems (ICIIS) 2012
DOI: 10.1109/iciinfs.2012.6304812
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Path-tracking control of an autonomous 4WS4WD electric vehicle using driving motors' dynamics

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Cited by 8 publications
(3 citation statements)
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“…Ploeg et al [11], [12] decompose the problem of PTC of the vehicle into one where each wheel subsystem needs to track its own reference path, assign a model of the formẋ = f (x, u) and y = h(x, u) to each wheel subsystem, design controllers involving feedback linearization, and use Kalman filters to estimate the states of the wheel subsystems from the sensed states of the vehicle body. Controllers that do not use such sophisticated math are possible, as shown in [16] and [17]. The latter work shows that an examination of the natural feedback loops in the vehicle model helps develop a PTC solution that does not use any state observers, and has only three proportional-integralderivative (PID) controllers to tune.…”
Section: Introductionmentioning
confidence: 99%
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“…Ploeg et al [11], [12] decompose the problem of PTC of the vehicle into one where each wheel subsystem needs to track its own reference path, assign a model of the formẋ = f (x, u) and y = h(x, u) to each wheel subsystem, design controllers involving feedback linearization, and use Kalman filters to estimate the states of the wheel subsystems from the sensed states of the vehicle body. Controllers that do not use such sophisticated math are possible, as shown in [16] and [17]. The latter work shows that an examination of the natural feedback loops in the vehicle model helps develop a PTC solution that does not use any state observers, and has only three proportional-integralderivative (PID) controllers to tune.…”
Section: Introductionmentioning
confidence: 99%
“…The contribution of the line of research started in [16] and [17], and continued in this brief is the block diagrammatic representation of the vehicle model along with two novel and useful insights derived from this representation. The first insight helps develop a mathematically simple path-tracking controller, which additionally promises to be simple to tune in practice, using a model that has been treated by earlier authors only asẋ = f (x, u), y = h(x, u) and based on which mathematically sophisticated controllers were developed.…”
Section: Introductionmentioning
confidence: 99%
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