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11.7 Further Reading
G. Alevisakis and D. Seborg. An extension of the Smith predictor to multivariable linear systems containing time delays. Int. Journal of Control, 3:541–551, 1973.
A. Bhaya and C.A. Desoer. Controlling plants with delay. Int. J. Control, 41:813–830, 1985.
W. Feng. On practical stability of linear multivariable feedback systems with time delays. Automatica, 27:389–394, 1991.
B. Holt and M. Morari. Design of resilient processing plants. V: The effect of dead time on dynamics resilience. Chem. Eng. Science, 40(7):1229–1237, 1985.
N.F. Jerome and W.H. Ray. High performance multivariable control strategies for systems having time delays. AIChE Journal, 32(6):914–931, 1986.
M. Morari and E. Zafiriou. Robust Process Control. Prentice Hall, Englewood Cliffs, NJ, 1989.
B.A. Ogunnaike, J.P. Lemaire, M. Morari, and W.H. Ray. Advanced multivariable control of a pilot scale distillation column. AIChE Journal, 29(4):632–642, 1983.
B.A. Ogunnaike and W.H. Ray. Multivariable controller design for linear systems having multiple time delays. AIChE Journal, 25:1043–1060, 1979.
Z.J. Palmor and Y. Halevi. On the design and properties of multivariable dead time compensators. Automatica, 19:255–264, 1983.
A.S. Rao and M. Chidambaram. Smith delay compensator for multivariable non-square systems with multiple time delays. Computers and Chemical Engineering, 30:1243–1255, 2006.
S. Skogestad and I. Postlethwaite. Multivariable Feedback Control. Analysis and Design. Wiley, New York, 2005.
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(2007). Multivariable Dead-time Compensation. In: Control of Dead-time Processes. Advanced Textbooks in Control and Signal Processing. Springer, London. https://doi.org/10.1007/978-1-84628-829-6_11
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