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Approximate controllability for systems described by right invertible operators

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Języki publikacji
EN
Abstrakty
EN
In this paper, we deal with the approximate controllability for linear systems described by right invertible operators in an infinite dimensional Banach space.
Rocznik
Strony
39--50
Opis fizyczny
Bibliogr. 15 poz.
Twórcy
autor
  • Hong Due University, Faculty of Natural Science, 307 - Le Lai Street, Thanh Hoa City, Vietnam, thihdu2004@yahoo.com
Bibliografia
  • BALAKRISHNAN, A.V. (1976) Applied Functional Analysis. Springer-Verlag, New York-Heidelberg-Berlin.
  • IOFFE, A.D. and TIHOMIROV, V.M. (1979) Theory of Extremal Problems. North-Holland Publishing Company, Amsterdam-New York-Oxford.
  • NGUYEN VAN MAU (1990) Controllability of general linear systems with right invertible operators. Preprint No. 472, Institute of Mathematics, Polish Acad. Sci., Warszawa.
  • NGUYEN VAN MAU (1992) Boundary value problems and controllability of linear systems with right invertible operators. Dissertationes Math. CC-CXVI, Warszawa.
  • POGORZELEC, A. (1983) Solvability and controllability of ill-determined systems with right invertible operators. Ph. D. Dissertation, Institute of Mathematics, Technical University of Warsaw, Warszawa.
  • PRZEWORSKA-ROLEWICZ, D. (1988) Algebraic Analysis. PWN and Reidel, Warszawa- Dordrecht.
  • PRZEWORSKA-ROLEWICZ, D. and ROLEWICZ, S. (1968) Equations in Linear Spaces. Monografie Mat. 47, PWN, Warszawa.
  • NGUYEN DINH QUYET (1977) Controllability and observability of linear systems described by the right invertible operators in linear space. Preprint No. 113, Institute of Mathematics, Polish Acad. Sci, Warszawa.
  • NGUYEN DINH QUYET (1978) On Linear Systems Described by Right Invertible Operators Acting in a Linear Space. Control and Cybernetics 7, 33-45.
  • NGUYEN DINH QUYET (1981) On the F1- controllability of the system described by the right invertible operators in linear spaces. Methods of Mathematical Programming. Systems Research Institute, Polish Acad. Sci., PWN - Polish Scientific Publishers, Warszawa, 223-226.
  • NGUYEN DINH QUYET and HOANG VAN THI (2002) The Controllability of Degenerate System Described by Right Invertible Operators. VNU. Journal of Science, Mathematics-Physics Viet Nam National University, Ha Noi, XVIII, 3, 37-48.
  • ROLEWICZ, S. (1987) Functional Analysis and Control Theory. PWN, Warszawa.
  • RUDIN, W. (1973) Functional Analysis. Mc Graw-Hill, Inc., New York.
  • HOANG VAN THI (2005) Degenerate Systems Described by Generalized Invertible Operators and Controllability. Demonstratio Mathematica 38 (2), 419-430.
  • ZABCZYK, J. (1992) Mathematical Control Theory. Birkhäuser, Boston-Basel-Berlin.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BAT5-0027-0006
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