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SHEHADEH, M. A.; ŠEDA, M.
Originální název
Generalized Voronoi Diagram-Guided and Contact-Optimized Motion Planning for Snake Robots
Anglický název
Druh
Článek WoS
Originální abstrakt
In robot motion planning in a space with obstacles, the goal is to find a collision-free path for robots from the start to the target position. Numerous fundamentally different approaches, and their many variants, address this problem depending on the types of obstacles, the dimensionality of the space and the restrictions on robot movements. We present a hierarchical motion planning framework for snake-like robots navigating cluttered environments. At the global level, a bounded Generalized Voronoi Diagram (GVD) generates a maximal-clearance path through complex terrain. To overcome the limitations of pure avoidance strategies, we incorporate a local trajectory optimization layer that enables Obstacle-Aided Locomotion (OAL). This is realized through a simulation-in-theloop system in CoppeliaSim, where gait parameters are optimized using Particle Swarm Optimization (PSO) based on contact forces and energy efficiency. By coupling high-level deliberative planning with low-level contact-aware control, our approach enhances both adaptability and locomotion efficiency. Experimental results demonstrate improved motion performance compared to conventional planners that neglect environmental contact.
Anglický abstrakt
Klíčová slova
motion planning; cell decomposition; sampling methods; roadmap methods; generalized Voronoi diagram; contact-aided locomotion; obstacle exploitation
Klíčová slova v angličtině
Autoři
Rok RIV
2026
Vydáno
19.01.2026
Periodikum
Mathematics
Svazek
14
Číslo
2
Stát
Švýcarská konfederace
Strany od
1
Strany do
17
Strany počet
URL
https://www.mdpi.com/2227-7390/14/2/332
BibTex
@article{BUT200875, author="Mhd Ali {Shehadeh} and Miloš {Šeda}", title="Generalized Voronoi Diagram-Guided and Contact-Optimized Motion Planning for Snake Robots", journal="Mathematics", year="2026", volume="14", number="2", pages="1--17", doi="10.3390/math14020332", url="https://www.mdpi.com/2227-7390/14/2/332" }