2009
DOI: 10.1007/s10846-009-9308-z
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Curve Tracking Control for Autonomous Vehicles with Rigidly Mounted Range Sensors

Abstract: Abstract-In this paper, we present a feedback control law to make an autonomous vehicle with rigidly mounted range sensors track a desired curve. In particular, we consider a vehicle which has two range sensors that emit rays perpendicular to the velocity of the vehicle. Under such a sensor configuration, singularities are bound to occur in the feedback control law. Thus, to overcome this, we derive a hybrid strategy of switching between control laws close to the singularity.

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Cited by 32 publications
(32 citation statements)
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“…[270,271], the navigation law calculation is based purely on the length of the detection ray, while in refs. [177,273] additional information is also collected to estimate the tangential angle of the obstacle at the intersection point, while 125 also requires the boundary curvature. Additional information would presumably result in improved behavior, however comparisons of closed loop performance are difficult.…”
Section: Distance-basedmentioning
confidence: 99%
See 3 more Smart Citations
“…[270,271], the navigation law calculation is based purely on the length of the detection ray, while in refs. [177,273] additional information is also collected to estimate the tangential angle of the obstacle at the intersection point, while 125 also requires the boundary curvature. Additional information would presumably result in improved behavior, however comparisons of closed loop performance are difficult.…”
Section: Distance-basedmentioning
confidence: 99%
“…Some other examples of perceptually and computationally demanding input variables not confined to the area of visual navigation include the closest point on the obstacle boundary, the distance to this point, or the value of another function determined by the entire boundary; see, e.g., [24,41,75,112,165,174,178,188,230,306,307,312] for representative samples. Another such variable employed by many proposed controllers, see, e.g., [125,165,307], is the boundary curvature, which is particularly sensitive to corruption by measurement noises since this is a second derivative property.…”
Section: Sliding Mode Controlmentioning
confidence: 99%
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“…While our "local" analysis is still myopic, we are able to provide conditions directly related to the robot state and curvature-like perturbation terms which can provide almost-global guarantees against failure, and which are not considered in typical controller stability analyses [26], [27] in the prior literature from the best of our reading.…”
Section: B Organization and Contributions Of The Papermentioning
confidence: 99%