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Calculation of optimal trajectories of mobile robot based on minimal curving radius and task tree based approach
By: Delic, E.; Velagic, J.;
2011 / IEEE / 978-1-4577-0746-9
Description
This item was taken from the IEEE Conference ' Calculation of optimal trajectories of mobile robot based on minimal curving radius and task tree based approach ' This paper proposes an algorithm for finding the optimal trajectory on a set of admissible paths based on the task tree approach. The space solution represents two-dimensional plane. A classical approach is based on Dubin's work that gives sufficient family of trajectories. Those trajectories satisfy the Pontryagin's Maximum Principle which generalize Lagrange's problem of the calculus of variation. Our paper demonstrates how to calculate feasible trajectories for finding the minimum length path. For this purpose a lot of computer resource is needed. It requires a very efficient algorithm for selection of the optimal trajectory based on logic reasoning. The software support for the proposed approach is designed on intuitive and effective way and it can be used for the time critical operations.
Related Topics
Mobile Robots
Path Planning
Trajectory Control
Logic Reasoning
Optimal Trajectory
Mobile Robot
Minimal Curving Radius
Admissible Path
Pontryagin Maximum Principle
Lagrange Problem
Computer Resource
Trajectory
Mathematical Model
Equations
Mobile Robots
Robot Kinematics
Algorithm Design And Analysis
Task Tree Approach
Nonholonomic Mobile Robot
Pontryagin's Maximum Principle (pmp)
Minimal Curving Radius
Maximum Principle
Trees (mathematics)
Engineering
Task Tree Approach