[1] D. Aeyels: Local and global controllability for nonlinear systems. Systems Control Lett. 5 (1984), 19-26. MR 0768710 | Zbl 0552.93009

[2] D. Aeyels: Stabilization of a class of nonlinear systems by a smooth feedback control. Systems Control Lett. 5 (1985), 289-294. MR 0791542 | Zbl 0569.93056

[3] P. Brunovský: A classification of linear controllable systems. Kybernetika 6 (1970), 173-180. MR 0284247

[4] J. M. Coron L. Praly, A. Teel: Feedback stabilization of nonlinear systems: sufficient conditions and Lyapunov and input-output techniques. In: Trends in Control: A European Perspective (A. Isidori ed.), Springer-Verlag, London 1995, pp. 293-348. MR 1448452

[5] S. Čelikovský: Topological linearization of nonlinear systems: Application to the nonsmooth stabilization. In: Proc. of the 2nd ECC'93, Groningen 1993, pp. 41-44.

[6] S. Čelikovský: Global linearization of nonlinear systems -- a survey. In: Geometry in Nonlinear Control and Differential Inclusions, Banach Center Publ. 32 (1995), 123-137. MR 1364424

[7] S. Čelikovský: Topological equivalence and topological linearization of controlled dynamical systems. Kybernetika 31 (1995), 141-150. MR 1334506

[8] S. Čelikovský: On the relation between nonsmooth linearization of continuous and discrete time systems. In: Proc. of the third ECC'95, Rome 1995, pp. 643-648.

[9] S. Čelikovský, H. Nijmeijer: Equivalence of nonlinear systems to triangular form: the singular case. Systems Control Lett. 27 (1996), 3, 135-144. MR 1387097

[10] D. Claude: Everything you always wanted to know about linearization but were afraid to ask. In: Algebraic and Geometric Methods in Nonlinear Control Theory (M. Fliess and M. Hazenwinkel, eds.), Reidel, Dordrecht 1986, pp. 181-226. MR 0862326 | Zbl 0607.93027

[11] M. Fliess, F. Messager: Vers une stabilisation non lineaire discontinue. In: Anal. Optimiz. Syst. (A. Bensoussau and J. L. Lions, eds., Lecture Notes Control Information Sciences 144), Springer-Verlag, New York 1990, pp. 778-787. Zbl 0716.93046

[12] B. Jakubczyk, W. Respondek: On linearization of control systems. Bull. Ac. Pol. Sci., Ser. Sci. Math. 28 (1980), 517-522. MR 0629027 | Zbl 0489.93023

[13] A. Isidori: Nonlinear Control Systems: An Introduction. Springer-Verlag, Berlin 1989. MR 1229759

[14] R. R. Kadiyala: A tool box for approximate linearization of nonlinear systems. IEEE Control Systems Magazine 1993, 47-57.

[15] T. Kailath: Linear Systems. Prentice Hall, Englewood Cliffs, N.J. 1980. MR 0569473 | Zbl 0454.93001

[16] M. Kawski: Stabilization of nonlinear systems in the plane. Systems Control Lett. 12 (1989), 169-175. MR 0985567 | Zbl 0666.93103

[17] H. Nijmeijer, A. J. van der Schaft: Nonlinear Dynamical Control Systems. Springer-Verlag, Berlin 1990. MR 1047663 | Zbl 0701.93001

[18] C. Simoes H. Nijmeijer, J. Tsinias: Nonsmooth stabilizability and feedback linearization of discrete-time nonlinear systems. Memorandum No. 1190, University of Twente, Netherlands; Internat. J. Robust and Nonlinear Control, to appear. MR 1388127

[19] E. D. Sontag: Feedback stabilization of nonlinear systems. In: Robust Control of Linear Systems and Nonlinear Control -- Proc. Internat. Symp. MTNS-89, Vol. II (M.A. Kaashoek, J. H. van Schuppen and A. C. M. Ran, eds.), Birkhäuser, Boston 1990, pp. 61-81. MR 1115377 | Zbl 0735.93063

[20] W. Respondek: Geometric methods in linearization of control systems. Banach Center Publ. 14 (1985), 453-467. MR 0851243 | Zbl 0573.93028

[21] W. Respondek: Global aspects of linearization, equivalence to polynomial forms and decomposition of nonlinear control systems. In: Algebraic and Geometric Methods in Nonlinear Control Theory (M. Fliess and M. Hazewinkel, eds.), Reidel, Dordrecht 1986, pp. 257-283. MR 0862329 | Zbl 0605.93033

[22] L. A. Zadeh, C. A. Desoer: Linear Systems Theory. McGraw-Hill, New York 1963.