Springer Handbook of Robotics 2008
DOI: 10.1007/978-3-540-30301-5_35
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Motion Control of Wheeled Mobile Robots

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Cited by 171 publications
(134 citation statements)
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“…Each vehicle is represented by a disk of radius ρ, and its motion is specified and controlled by specifying and controlling the path to be followed by the center of the aforementioned disk; the latter is typically defined in some parametric form: x c = x c (t), y c = y c (t), t ∈ [0, T ]. For greater specificity, in the subsequent developments it is further assumed that, in terms of their motion capabilities, the vehicles act as "unicycles", possibly observing additional nonholonomic constraints that are frequently associated with the motion of this entity [17]; however, our results extend to other motion dynamics, like the "rear-drive car" dynamics analyzed in [17].…”
Section: Introductionmentioning
confidence: 87%
“…Each vehicle is represented by a disk of radius ρ, and its motion is specified and controlled by specifying and controlling the path to be followed by the center of the aforementioned disk; the latter is typically defined in some parametric form: x c = x c (t), y c = y c (t), t ∈ [0, T ]. For greater specificity, in the subsequent developments it is further assumed that, in terms of their motion capabilities, the vehicles act as "unicycles", possibly observing additional nonholonomic constraints that are frequently associated with the motion of this entity [17]; however, our results extend to other motion dynamics, like the "rear-drive car" dynamics analyzed in [17].…”
Section: Introductionmentioning
confidence: 87%
“…Wheeled robots can reach high speeds with low power consumption, and can be guided by controlling a few active degrees of freedom (Morin and Samson, 2008), but their ability to overcome obstacles is generally limited. Wheeled robots can be classified according to the number and position of the wheels.…”
Section: Wheeled Locomotion Systemsmentioning
confidence: 99%
“…For the kinematic equations expressed with respect to the Serret-Frenet frame with an orthogonal projection of the guidance point on a path which are transformed into the 3-dimensional chained system (30), the following control law is proposed [4] …”
Section: Morin-samson Control Algorithmmentioning
confidence: 99%
“…It neither requires the computation of a projection of the robot position on the path, nor does it need to consider a moving virtual target to be tracked. Morin-Samson algorithm [4] uses the kinematic equations of the robot derived with respect to the Serret-Frenet frame transformed into a canonical form called the chained form. Some of the algorithms available in the literature also deal with obstacles avoidance, e.g.…”
mentioning
confidence: 99%
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