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Sensitivity of the game control of ship in collision situations

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Treść / Zawartość
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Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
The paper introduces the application of the theory of deterministic sensitivity control systems for sensitivity analysis taking place in game control systems of moving objects, such as ships. The sensitivity of parametric model of game ship control process and game control in collision situations - sensitivity to changes in its parameters have been presented. First-order and k-th order sensitivity functions of parametric model of the process and game control are described. The structure of the game ship control system in collision situations and the mathematical model of game control process in the form of state equations are given. Characteristics of sensitivity functions of the model and game ship control process on the base of computer simulation in Matlab/Simulink software have been presented. At the end are given proposals regarding the use of sensitivity analysis to practical synthesis of computer-aided system navigator in potential collision situations.
Rocznik
Tom
Strony
27--33
Opis fizyczny
Bibliogr. 31 poz., rys.
Twórcy
autor
  • Department of Ship Automation Faculty of Electrical Engineering, Gdynia Maritime University, 83 Morska St., 81-225 Gdynia, Poland
Bibliografia
  • 1. Astrom K.J.: Model uncertainty and robust control. Lecture notes on iterative identification and control design. Lund Institut of Technology, Sweden 2000, pp. 63-100.
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  • 6. Cahill R.A.: Collisions and their causes. The Nautical Institute, London 2002.
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  • 12. Fujarewicz K.: Structural sensitivity analysis of systems with delay (in Polish). XVIII Krajowa Konferencja Procesow Dyskretnych, Zakopane 2014.
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  • 19. Mohamed-Seghir M.: The branch-and-bound method, genetic algorithm, and dynamic programming to determine a safe ship trajectory in fuzzy environment. 18th International Conference in Knowledge Based and Intelligent Information and Engineering Systems. Procedia Computer Science, No. 35, 2014, pp. 634-643.
  • 20. Modarres M.: Risk analysis in engineering. Taylor and Francis Group, Boca Raton 2006.
  • 21. Nisan N., Roughgarden T., Tardos E., Vazirani V.V.: Algorithmic game theory. Cambridge University Press, New York 2007, p. 717-733.
  • 22. Nise N.S.: Control systems engineering. John Wiley and Sons, New York 2015.
  • 23. Nise N.S.: Control systems engineering. Wiley, California 2015.
  • 24. Osborne M.J.: An introduction to game theory. Oxford University Press, New York 2004.
  • 25. Rosenwasser E., Yusupov R.: Sensitivity of automatic control systems. CRC Press, Boca Raton 2000.
  • 26. Sanchez-Pena R.S., Sznaier M.: Robust systems theory and applications. Wiley, New York 1998.
  • 27. Skogestad S., Postlethwaite I.: Multivariable feedback control. Wiley, Chichester 2005.
  • 28. Straffin P.D.: Game theory and strategy (in Polish). Scholar, Warszawa 2001.
  • 29. Szlapczynski R.: Evolutionary sets of safe ship trajectories with speed reduction manoeuvres within traffic separation schemes. Polish Maritime Research, Vol. 81, No 1, 2014, pp. 20-27.
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  • 31. Wierzbicki A.: Models and sensitivity of control systems (in Polish). WNT, Warszawa 1977.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-431bc11a-d67e-4089-99c8-199f8fc2b154
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