2013
DOI: 10.1299/kikaic.79.1693
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Driving Control of Car-Like Robots by Path-Generating Regulator

Abstract: Autonomous four-wheeled robots have been widely studied and developed for various purposes over several decades. We have developed an All Terrain Vehicle(ATV)-based, four-wheeled, car-like robot to support the environmental field survey of landfills. Navigating the robot toward an observation spot must have feedback control of the vehicle. We propose a path-generating regulator (PGR) for car-like robots and show the properties of its control performance. Originally, the PGR was a control method for two-wheeled… Show more

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Cited by 3 publications
(4 citation statements)
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“…Then the pose of robot ( , , ) is converted to the local coordinate value ( , , ) according to (18). Within the time interval , the PGR along -axis of local coordinate system is to control robot and a new pose is obtained according to (9) and (12). Then the new pose of robot is converted to global coordinate value according to the inverse transformation of (18).…”
Section: The Pgr Along Circle/arc Passage Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…Then the pose of robot ( , , ) is converted to the local coordinate value ( , , ) according to (18). Within the time interval , the PGR along -axis of local coordinate system is to control robot and a new pose is obtained according to (9) and (12). Then the new pose of robot is converted to global coordinate value according to the inverse transformation of (18).…”
Section: The Pgr Along Circle/arc Passage Methodsmentioning
confidence: 99%
“…Two-wheeled robots belong to nonholonomic constraints system [6], which makes it difficult for robots to converge to the target state by deriving a control law [7]. In one of our previous works, we proposed the path-generating regulator (PGR) method, which controls the robot to move forward to the tangential direction of the curve which passes through the robot current position among the family of path functions [8][9][10]. This method allows us to make the robot stop at the origin of the rectangular coordinate system.…”
Section: Introductionmentioning
confidence: 99%
“…When x > 0, the space between the two surfaces is defined as D2. According to a previous report (Taruumi, et al, 2013). When the initial pose is in D1, the robot moves forward and converges to the origin, when the initial pose is in D2, the robot moves backward and converges to the origin.…”
Section: Pgr For Car-like Robotsmentioning
confidence: 99%
“…This method has been extended to car-like robots. The convergent regions have been discussed (Taruumi, et al, 2013). The convergent regions are surrounded by singular points.…”
Section: Introductionmentioning
confidence: 99%