References
- Åström, K.J., & Kumar, P.R. (2014). Control: A perspective. Automatica, 50, 3–43.
- Bittanti, S., & Gevers, M. (Eds.). (2007). On the dawn and development of control science in the XX century. Special Issue of the European Journal of Control, Vol. 13, no. 1. Paris: Lavoisier. (contributions by K.J. Åström, R. Brockett, H.F. Chen, D. Cheng, A. Fossard, G. Guardabassi, A.B. Kurzhanski, D.Q. Mayne and J.C. Willems).
- Bittanti, S. (Ed.). (2008). Control science evolution. Roma: Consiglio Nazionale delle Ricerche CNR.
- Campbell, L., & Garnett, W. (1882). The life of James Clerk Maxwell. London: MacMillan and Co.
- Kalman, R.E. (1985a). Identification of noisy systems. Uspekhi Matematichekeskish Nauk (in Russian), 10(4), 27–41.
- Kalman, R.E. (1985b). What is system theory? Lecture given on the occasion of the Kyoto prize. Retrieved from http://www.inamori-f.or.jp/laureates/k01_a_rudolf/img/ lct_e.pdf.
- Laplace, P.S. (1796). Exposition du système du monde. Paris: Imprimerie du Cercle-Social.
- Laplace, P.S. (1798–1825). Traité de Mécanique Céleste, five volumes the first two of which were published in 1798, the third in 1802, the fourth in 1805 and the last in 1825. The first three volumes were printed by Imprimerie de Crepelet Paris, J.B. Duprat LIb., the fourth by Courcier, Paris 1805, the fifth by Bachelier (Succeseur de M.me V.e Courcier), Paris.
- Maxwell, J.C. (1868). On governors, Proceedings of the Royal Society of London, CLV(16), 270–283.
- Maxwell, J.C. (1859). On the stability of motion of Saturn's rings. Cambridge: MacMillan ( An essay which obtained the Adams prize for the year 1856, in the University of Cambridge).
- Routh, E.J. (1875). A treatise on the stability of a given state of motion, particularly steady motion. Cambridge: MacMillan ( An essay which obtained the Adams prize for the year 1875, in the University of Cambridge).
- Simonyi, K. (2012). A cultural history of physics. Boca Raton, FL: CRC Press.
- Willems, J.C. (1991). Dynamical systems, controllability, and observability: A post-modern point of view. In A.C. Antoulas (Ed.), Mathematical system theory (pp. 17–40). Berlin: Springer Verlag.