Stabilization of collective motion in a time-invariant flowfield on a rotating sphere

Proceedings of the American Control Conference

Volumn , Issue , 2009, Pages 623-628

  Hernandez, Sonia ^a   Paley, Derek A ^a  

^a UNIVERSITY OF MARYLAND   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

AUTONOMOUS VEHICLES; COLLECTIVE MOTIONS; CONTROL LAWS; CORIOLIS EFFECT; LYAPUNOV-BASED CONTROL LAWS; MOBILE SENSING NETWORKS; NATURALLY OCCURRING; POINT VORTICES; REAL-WORLD APPLICATION; RELATIVE EQUILIBRIA; ROTATING SPHERES; TIME INVARIANTS; TIME-VARYING FLOW;

FLOW FIELDS; OCEAN CURRENTS; ROTATION; SIMULATORS; SPHERES; STORMS; TELECOMMUNICATION NETWORKS;

AUTOMOBILE EXHIBITIONS;

EID: 70449672978     PISSN: 07431619     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/ACC.2009.5160631     Document Type: Conference Paper

References (14)

1. R. W. Beard, T. W. McLain, D. B. Nelson, D. Kingston, and D. Johanson. Decentralized cooperative aerial surveillance using fixed-wing miniature UAVs. Proc. IEEE, 94(7):1306-1324, 2006.
2. R. E. Davis, C. E. Eriksen, and C. P. Jones. Autonomous buoyancydriven underwater gliders. In G. Griffiths, editor, The Technology and Applications of Autonomous Underwater Vehicles, chapter 3, pages 37-58. Taylor and Francis, 2002.
3. J. Elston and E. Frew. Unmanned aircraft guidance for penetration of pre-tornadic storms. In Proc. AIAA Guidance, Navigation and Control Conf. and Exhibit (electronic), number AIAA-2008-6513, Honolulu, Hawaii, 2008. (16 pages).
4. C. Godsil and G. Royle. Algebraic Graph Theory. Number 207 in Graduate Texts in Mathematics. Springer-Verlag, 2001.
5. E. W. Justh and P. S. Krishnaprasad. Natural frames and interacting particles in three dimensions. In Proc. Joint 44th IEEE Conf. Decision and Control and European Control Conf., pages 2841-2846, Seville, Spain, December 2005.
6. D. B. Kingston. Decentralized Control of Multiple UAVs for Perimeter and Target Surveillance. PhD thesis, Department of Electrical and Computer Engineering, Brigham Young University, Provo, Utah, December 2007.
7. D. J. Klein and K. A. Morgansen. Controlled collective motion for trajectory tracking. In Proc. 2006 American Control Conf., pages 5269-5275, Minneapolis, Minnesota, June 2006.
8. N. E. Leonard, D. A. Paley, F. Lekien, R. Sepulchre, D. M. Fratantoni, and R. E. Davis. Collective motion, sensor networks and ocean sampling. Proc. IEEE, 95(1):48-74, 2007.
9. P. Newton. The N-Vortex Problem. Springer-Verlag, 2001.
10. D. A. Paley. Cooperative control of an autonomous sampling network in an external flow field. In Proc. 47th IEEE Conf. Decision and Control, pages 3095-3100, Cancun, Mexico, December 2008.
11. D. A. Paley. Stabilization of collective motion on a sphere. Automatica, 45(1):212-216, 2009.
12. D. A. Paley and C. Peterson. Stabilization of collective motion in a time-invariant flow field. To appear in AIAA J. Guidance, Control, and Dynamics.
13. L. Scardovi, N. E. Leonard, and R. Sepulchre. Stabilization of collective motion in three dimensions: A consensus approach. In Proc. 46th IEEE Conf. Decision and Control, pages 2931-2936, New Orleans, Louisiana, December 2007.
14. L. Scardovi, R. Sepulchre, and N. E. Leonard. Stabilization laws for collective motion in three dimensions. pages 4591-4597, July 2007. In Proc. European Control Conference, Kos, Greece.