About DML-CZ | FAQ | Conditions of Use | Math Archives | Contact Us
  Previous |  Up |  Next

Article

First Page Preview
Balachandran, K. ; Somasundaram, D.
Time optimal control of a second order nonlinear plant. (English). Kybernetika, vol. 20 (1984), issue 3, pp. 244-249
MSC: 49A10, 49A36, 49J30, 93B03, 93C10, 93C15, 93D99 | MR 763650 | Zbl 0547.93040
References:
[1] M. Athans, P. L. Falb: Optimal Control. McGraw Hill, New York 1966. MR 0204181 | Zbl 0196.46303
[2] E. B. Lee, L. Markus: Foundations of Optimal Control Theory. John Wiley, New York 1967. MR 0220537 | Zbl 0159.13201
[3] J. L. G. Almuzara, I. Flugge-Lotz: Minimum time control of a nonlinear system. J. Differential Equations 4 (1968), 1, 12-39. MR 0218710
[4] A. Boettiger, V. B. Haas: Synthesis of time-optimal control of a second order nonlinear process. J. Optim. Theory Appl. 4 (1969), 1, 22-39. MR 0249775 | Zbl 0167.09102
[5] E. M. James: Time optimal control and the Van der Pol oscillator. J. Inst. Math. Appl. 13 (1974), 1, 67-81. MR 0346633 | Zbl 0275.49039
[6] I. Vakilzadeh: Bang-bang control of a plant with one positive and one negative real pole. J. Optim. Theory Appl. 24 (1978), 2, 315- 324. MR 0528777
[7] I. Vakilzadeh, A. A. Keshavarz: Bang-bang control of a second order nonlinear stable plant with second order nonlinearity. Kybernetika 18 (1982), 1, 66-71.
[8] I. Vakilzadeh, A. A. Keshavarz: Bang-bang control of a second order nonlinear unstable plant with third order nonlinearity. Internat. J. Control 34 (1981), 3, 457-463. MR 0631291
[9] V. G. Boltyanskii: An example of nonlinear synthesis. (in Russian). Differencial'nye Uravneniya 6 (1970), 4, 644-649; (in English) Differential Equations 6 (1970), 4, 495-498. MR 0305203
Partner of
EuDML logo