Title :
Low-dimensional projections for SyCLoP
Author :
Maly, Matthew R. ; Kavraki, Lydia E.
Abstract :
This paper presents an extension to SyCLoP, a multilayered motion planning framework that has been shown to successfully solve high-dimensional problems with differential constraints. SyCLoP combines traditional sampling-based planning with a high-level decomposition of the workspace through which it attempts to guide a low-level tree of motions. We investigate a generalization of SyCLoP in which the high-level decomposition is defined over a given low-dimensional projected subspace of the state space. We begin with a manually-chosen projection to demonstrate that projections other than the workspace can potentially work well. We then evaluate SyCLoP´s performance with random projections and projections determined from linear dimensionality reduction over elements of the state space, for which the results are mixed. As we will see, finding a useful projection is a difficult problem, and we conclude this paper by discussing the merits and drawbacks of various types of projections.
Keywords :
mobile robots; path planning; random processes; sampling methods; state-space methods; tree data structures; SyCLoP generalization; differential constraints; high-dimensional problems; high-level decomposition; linear dimensionality reduction; low-dimensional projected subspace; low-dimensional projections; manually-chosen projection; motion low-level tree; multilayered motion planning framework; random projections; sampling-based planning; state space elements; Dynamics; Motion-planning; Principal component analysis; Robots; Vehicle dynamics; Vehicles;
Conference_Titel :
Intelligent Robots and Systems (IROS), 2012 IEEE/RSJ International Conference on
Conference_Location :
Vilamoura
Print_ISBN :
978-1-4673-1737-5
DOI :
10.1109/IROS.2012.6386202