2022
DOI: 10.1109/access.2022.3193667
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Implementing B-Spline Path Planning Method Based on Roundabout Geometry Elements

Abstract: This paper presents a parametric B-spline-based path planning approach for roundabout exit traverse planners to handle successively generated trajectories. A roundabout is a complex driving scene because of its large curvature and the varying intersection leg angles. A few studies focus on the relationship between roundabout intersection leg angle and path performance. This paper discusses B-spline advantages to curve road conditions and the impact of roundabout geometry elements on path planning performance. … Show more

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Cited by 13 publications
(7 citation statements)
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“…There are many studies on B spline. For roundabout exit traverse planners, a parametric B-spline-based path planning approach has been suggested by certain researchers [39]. According to certain academic research, high-degree B-spline interpolation has excellent Fourier features, little interpolation error, and reasonable computation durations, making it appropriate for using in image processing applications [40].…”
Section: B-spline Curvementioning
confidence: 99%
“…There are many studies on B spline. For roundabout exit traverse planners, a parametric B-spline-based path planning approach has been suggested by certain researchers [39]. According to certain academic research, high-degree B-spline interpolation has excellent Fourier features, little interpolation error, and reasonable computation durations, making it appropriate for using in image processing applications [40].…”
Section: B-spline Curvementioning
confidence: 99%
“…Thus, the obtained path should be further smoothed to make it be successfully tracked by the vehicle [ 40 ]. The cubic B-spline curve can move a control point to make the local modification without affecting the overall shape of the path and have a simple implementation and relatively low computational cost to ensure kinematic feasibility while avoiding an obstacle [ 41 ]. In addition, it is also often adopted to obtain a continuously differentiable cure [ 42 ].…”
Section: Improved Heuristic Bi-rrt Algorithmmentioning
confidence: 99%
“…This guarantees a bounded jerk if the vehicle travels at a constant speed and is often achieved with variations of clothoid [16], [17]. Some studies exploit the smoothness of parametric curves, e.g., splines and Bezier curves, to plan a path or velocity profile [18]- [21]. These approaches ensure that the higher-order time derivatives of the motion profile are bounded.…”
Section: Introductionmentioning
confidence: 99%