Identification of armax models with time dependent coefficients

Journal of Dynamic Systems, Measurement and Control, Transactions of the ASME

Volumn 124, Issue 3, 2002, Pages 464-467

  Ben Mrad, R ^a   Farag, E ^a  

^a UNIVERSITY OF TORONTO   (Canada)

Author keywords

[No Author keywords available]

Indexed keywords

ACTUATORS; COMPUTER SIMULATION; DYNAMICS; HYDRAULIC MACHINERY; MICROCOMPUTERS; RANDOM PROCESSES; SIGNAL DETECTION; SUSPENSIONS (COMPONENTS);

HYDRAULIC ACTUATOR; LINEAR OPERATIONS; NONLINEAR MODELS; SIGNAL PREDICTION;

NONLINEAR CONTROL SYSTEMS;

EID: 10844273207     PISSN: 00220434     EISSN: None     Source Type: Journal    
DOI: 10.1115/1.1485097     Document Type: Article

References (7)

1. Grenier, Y., 1983. "Time-Dependent ARMA Modeling of Nonstationary Signals." IEEE Trans. Acoust, Speech. Signal Process., ASSP-31, pp. 899-911
2. Ben Mrad, R., Fassois, S. D., and Levitt, J. A., 1998, "A Polynomial Algebraic Method for Non-Stationary TARMA Signal Analysis-Parts I and II." Signal Process, 65, pp. 1-38.
3. Karmen, E. W., 1988, "The Poles and Zeros of a Linear Time-Varying System," Linear Algebr. Appl., 98, pp. 263-289
4. Bouthellier, P., and Ghosh, B. K., 1988, "Robust Stabilization of Discrete Time, Single Input Single Output. Linear Time-Varying Systems," Proc. 27th IEEE CDC, Austin, Texas.
5. Fouskitakis, G. N., and Fassois, S. D., 2001, "On the Estimation of Nonstationary Functional Series TARMA Models An Isomorphic Matrix Algebra Based Method," ASME J. Dyn Syst., Meas., Control. 123, pp. 601-610.
6. Fouskitakis, G. N., and Fassois, S. D., 2002, "Functional series TARMA modeling and simulation of earthquake around motion," Earthquake Eng. Struct. Dyn., 31, pp 399-420
7. Ben Mrad, R., Levitt, J. A., and Fassois, S. D., 1994, "Non Linear Dynamic Modeling of an Automobile Hydraulic Active Suspension System," Journal of Mechanical Systems and Signal Processing, 8, pp. 485-517.