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scientific edition of Bauman MSTUSCIENCE & EDUCATIONBauman Moscow State Technical University. El № FS 77 - 48211. ISSN 1994-0408
77 - 30569/233615 Output feedback control of ships planar motion
# 10, October 2011
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Golubev.pdf
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Reference 1. Uonem M., Linear multidimensional control systems: the Geometrical approach, Moscow, Nauka, 1980, 376 p. 2. E. A. Fedosov, A. A. Krasovskii, E. P. Popov, et. al., Mechanical Engineering. Encyclopedia, in: E.A. Fedosov (Ed.), Vol. 1-4, Automatic control. Theory, in: K. V. Frolov (Ed.), Moscow, Mashinostroenie, 2000, 688 p. 3. Freeman R., Global internal stabilizability does not imply global external stabilizability for small sensor disturbances, IEEE Trans. on Autom. Control. 40 (12) (1995) 2119 - 2122. 4. Golubev A.E., Krishchenko A.P., Tkachev S.B., Avtomatika i telemekhanika 7 (2005) 3 - 42. 5. Fossen T.I., Grovlen A., Nonlinear output feedback control of dynamically positioned ships using vectorial observer backstepping, IEEE Trans. on Contr. Syst. Technol.6 (1) (1998) 121 - 128. 6. Fossen T.I., Guidance and Control of Ocean Vehicles, New York, Wiley, 1994, 300 p. 7. Robertsson A., Johansson R., Comments on "Nonlinear output feedback control of dynamically positioned ships using vectorial observer backstepping", IEEE Trans. on Contr. Syst. Technol.6 (3) (1998) 439 - 441. 8. Krishchenko A.P., Izvestiia AN SSSR. Ser. Tekhnicheskaia kibernetika 6 (1985) 103 - 112. 9. Krasovskii N.N., Some problems of the theory of stability of motion, Moscow, Fizmatgiz, 1959, 212 p. Publications with keywords: control, nonlinear dynamical systems, separation principle, output feedback Publications with words: control, nonlinear dynamical systems, separation principle, output feedback See also:
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