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Bibliography
[AFIJ03] H. Abou-Kandil, G. Freiling, V. Ionescu and G. Jank. Matrix Riccati Equations in Control and Systems Theory, Birkh¨auser, 2003.
[AFJ93a] Abou-Kandil, H., Freiling, G. and Jank, G. (1993). Asymptotic be- haviour of leader-follower control: Application to flexible structures. Pro- ceedings ECC 93, Groningen, the Netherlands, 1014-1019.
[AFJ93b] Abou-Kandil, H., Freiling, G. and Jank, G. (1993). Necessary condi- tions for constant solutions of coupled Riccati equations in Nash games. Systems and Control Letters, 21, 295-306.
[AFJ94] Abou-Kandil, H., Freiling, G. and Jank, G. (1994). Solution and asymptotic behaviour of coupled Riccati equations in jump linear systems. IEEE Trans. Automat. Control, 39, 1631-1636.
[ALT01] Adamjan, V., Langer, H. and Tretter, C. (2001). Existence and unique- ness of contractive solutions of some Riccati equations. J. of Functional Analysis, 179, 448-473.
[AgGa93] Aganovic, Z. and Gajic, Z. (1993). Optimal control of weakly coupled bilinear systems. Automatica, 29, 1591-1593.
[AhPe96] Ahlbrandt, C.D. and Peterson, A.C. (1996). Discrete Hamiltonian systems, Kluwer Academic Publishers Group, Dordrecht.
[Ahlf66] Ahlfors, L. V. (1966). Complex analysis : an introduction to the theory of analytic functions of one complex variable. McGraw-Hill, New York.
[Ande69] Anderson, B.D.O. (1969). The inverse problem of stationary convari- ance generation. J. Statist. Phys., 1, 133-147.
[AHW82] Anderson, L. Harnard, J. and Winternitz, P. (1982). Systems of ordi- nary differential equations with nonlinear superposition principles. Phys- ica D, 4, 164-182.
[AnMo90] Anderson, B.D.O. and Moore, J.B. (1990). Optimal control: Linear quadratic methods. Prentice Hall, Englewood Cliffs, N. J.
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