Motion planning using maxwell's equations

IEEE International Conference on Intelligent Robots and Systems

Volumn 3, Issue , 2002, Pages 2347-2352

  Hussein, A M ^a   Elnagar, A ^a  

^a UNIVERSITY OF SHARJAH   (United Arab Emirates)

Author keywords

[No Author keywords available]

Indexed keywords

CALCULATIONS; COLLISION AVOIDANCE; COMPUTER SIMULATION; ELECTRIC CONDUCTIVITY; ELECTRIC CURRENTS; HARMONIC ANALYSIS; MAGNETIC FIELDS; MAXWELL EQUATIONS; MOBILE ROBOTS; PROBLEM SOLVING; THREE DIMENSIONAL; TIME VARYING SYSTEMS;

ARTIFICIAL POTENTIAL METHODS; HARMONIC FUNCTIONS;

MOTION PLANNING;

EID: 0036451158     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (26)

1. H. Chang and T.-Y. Lai. Assembly maintainability study with motion planning. Proc. of the 1995 IEEE International Conference on Robotics and Automation, pages 1012-1019, 1995.
2. Y. Koga, K. Kondo, J. Kuffner, and J. Latombe. Planning motions with intentions. Proc. of SIGGRAPH 94, ACM SIGGRAPH, pages 395-408, 1994.
3. O. Bayazit, G. Song, and N. Amato. Ligand binding with obprm and haptic user input. Technical Report TR00-025, Dept. of CS, Texas A&M University, 2000.
4. G. Song and N. Amato. Using motion planning to study protein folding pathways. Proceedings the 5th International Conference on Computational Molecular Biology (RECOMB), pages 287-296, 2001.
5. Jean-Claude Latombe. Robot Motion Planning. Kluwer Academic Publishers, London, 1991.
6. Y. Hwang and N. Ahuja. Gross motion planning - a survey. ACM Computing Surveys, 24(3):219, 1992.
7. J. Latombe. Motion planning: A journey of robots, molecules, digital actors, and other artifacts. International Journal of Robotics Research, 18(11): 1119-1128, 1999.
8. K. Kant and S Zucker. Towards efficient trajectory planning: the path-velocity decomposition. The Intl Journal of Robotics Research, 5:72-89, 1986.
9. K. Fujimura and H. Samet. Motion planning in a dynamic environment. Proceedings of the 1989 IEEE International Conference on Robotics and Automation, pages 324-330, 1989.
10. T. Fraichard and C. Laugier. Path-velocity decomposition revisited and applied to dynamic trajectory planning. Proc. of the IEEE Intl Conf. on Robotics and Automation, pages 40-45, 1993.
11. J. Canny. The complexity of robot motion planning. MIT press, Cambridge, MA, 1988.
12. R. Brooks and T. Lozano-Pérez. A subdivision algorithm in configuration space for findpath with rotation. Proceedings of the 8th International Conference on Artificial Intelligence, pages 799-806, 1983.
13. K. Kutulakos, V. Lumelsky, and C. Dyer. Vision-guided exploration: A step toward general motion planning in three dimensions. Proceedings of the 1993 IEEE Conference on Robotics and Automation, 1:289-296, 1993.
14. O. Khatib. Real-time obstacle avoidance for manipulators and mobile robots. International Journal on Robotics Research, 5 (1):90-98, 1986.
15. F. Miyazaki and S. Arimoto. Sensory feedback based on the artificial potential for robotics. Proc. of the 9th Triannual World Congress of Intl Federation of Automation Control, pages 2381-2386, 1984.
16. V. PavLov and A. Vornion. The method of potential functions for coding constraints of the external space in an intelligent mobile robot. Soviet Auto Conference. 6., 1984.
17. n. Proceedings of the 1988 IEEE International Conference on Robotics and Automation, pages 1791-1796, 1988.
18. R. Arkin. Behavior-bases robot navigation for extended domains. Adaptive Behavior, 1(2):201-225, 1992.
19. Y. Hwang and N. Ahuja. A potential field approach to path planning. IEEE Transactions on Robotics and Automation, 8(1):23-32, 1992.
20. C. Connolly and J. Burns. Path planning using laplace's equation. Proceedings of the IEEE International Conference on Robotics and Automation, 3:2102-2106, 1991.
21. J. Kim and P. Khosla. Real-time obstacle avoidance using harmonic potential functions. IEEE Trans. on Robotics and Automation, 8(3):338-349, 1992.
22. R. Brooks. Solving the find-path problem by good representation of free space. IEEE Transactions on Systems, Man, Cybernetics, 13(3):190-197, March/April 1983.
23. J. Canny and J. Reif. New lower bound techniques for robot motion planning. Proceedings of the 1987 IEEE conference on Foundations of Computer Science, 1:49-60, 1987.
24. J. Reif and M. Sharir. Motion planning in the presence of moving obstacles. Proceedings of the 25th IEEE Symposium on Foundations of Computer Science, pages 144-154, 1983.
25. J. Schwartz and M. Sharir. On the piano movers' problem: I. the case of a two-dimensional rigid polygonal body motion amidst polygonal barriers. Commun. on Pure Applied Math., 36:345-398, 1983.
26. A.M. Hussein and A. Elnagar. Computing conductivity for concave-shape obstacles. Technical Report CS-TR-2002-02, University of Sharjah, 2002.