Generating contour plots using multiple sensor platforms

Proceedings - 2005 IEEE Swarm Intelligence Symposium, SIS 2005

Volumn 2005, Issue , 2005, Pages 319-326

  Zhang, Fumin ^a   Leonard, Naomi Ehrich ^a  

^a Princeton University   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ACOUSTIC NOISE; ALGORITHMS; AUTOMATION; COMPUTER SIMULATION; CONTOUR FOLLOWERS; FEEDBACK CONTROL; OPTIMIZATION;

CONTOR PLOTS; LEAST MEAN SQUARE ERROR; MOBILE SENSORS; NOISY ENVIRONMENTS;

SENSORS;

EID: 33745782063     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/SIS.2005.1501637     Document Type: Conference Paper

References (17)

1. Adaptive Sampling and Prediction (ASAP) Project. http://www.princeton. edu/~dcsl/asap/.
2. R. Abraham and J.E. Marsden. Foundations of Mechanics. Second Edition. Addison-Wesley, 1978.
3. V. Aquilanti and S. Cavalli. Coordinates for molecular dynamics: Orthogonal local system. Journal of Chemical Physics, 85(3):1355-1361, 1986.
4. E. Belbruno. Capture Dynamics and Chaotic Motions in Celestial Mechanics. Princeton University Press, Princeton, NJ, 2004.
5. A. L. Bertozzi, M. Kemp, and D. Marthaler. Determining environmental boundaries: Asynchronous communication and physical scales. In V. Kumar, N. Leonard, and A.S. Morse, editors, Cooperative Control, A Post-Workshop Volume: 2003 Block Island Workshop on Cooperative Control, pages 35-42. Springer, 2005.
6. M. Kass, A. Witkin, and D. Terzopolous. Snakes: Active contour models. International Journal of Computer Vision, 1:321-331, 1987.
7. H.K. Khalil. Nonlinear Systems, 3rd Ed. Prentice Hall, New Jersey, 2001.
8. R. Littlejohn and M. Reinsch. Internal or shape coordinates in the n-body problem. Physical Review A, 52(3):2035-2051, 1995.
9. R. Littlejohn and M. Reinsch. Gauge fields in the separation of rotation and internal motions in the n-body problem. Reviews of Modern Physics, 69(1):213-275, 1997.
10. D. Marthaler and A. L. Bertozzi. Tracking environmental level sets with autonomous vehicles. In S. Butenko, R. Murphey, and P.M. Pardalos, editors, Recent Developments in Cooperative Control and Optimization. Kluwer Academic Publishers, 2003.
11. R. S. Millman and G. D. Parker. Elements of Differential Geometry. Prentice-Hall, 1977.
12. P. Ogren, E. Fiorelli, and N. E. Leonard. Formations with a mission: Stable coordination of vehicle group maneuvers. In Proc. of 15th Int'l Symposium on Math. Theory of Networks and Systems, 2002.
13. P. Ogren, E. Fiorelli, and N. E. Leonard. Cooperative control of mobile sensor networks: Adaptive gradient climbing in a distributed environment. IEEE Transaction on Automatic Control, 49:8:1292-1302, 2004.
14. F. Zhang. Geometric Cooperative Control of Formations. PhD thesis, University of Maryland, 2004.
15. F. Zhang, M. Goldgeier, and P. S. Krishnaprasad. Control of small formations using shape coordinates. In Proc. of 2003 International Conference of Robotics and Automation, pages 2510-2515, Taipei, Taiwan, 2003. IEEE.
16. F. Zhang, E. Justh, and P. S. Krishnaprasad. Boundary following using gyroscopic control. In Proc. of 43rd IEEE Conference on Decision and Control, pages 5204-5209, Atlantis, Paradise Island, Bahamas, 2004. IEEE.
17. F. Zhang, A. O'Connor, D. Luebke, and P. S. Krishnaprasad. Experimental study of curvature-based control laws for obstacle avoidance. In Proceedings of 2004 IEEE International Conference on Robotics and Automation, pages 3849-3854, New Orleans, LA, 2004. IEEE.