Li, Dongguang; Shah, Sirish L.; Chen, Tongwen Analysis of dual-rate inferential control systems. (English) Zbl 1038.93033 Automatica 38, No. 6, 1053-1059 (2002). Summary: For a dual-rate control system where the output sampling interval is an integer multiple of the control interval, we propose a model-based inferential control scheme which uses a fast-rate model to estimate the intersample outputs and then supply them to a controller at the fast rate. Comparing such an inferential controller with the corresponding fast single-rate controller, we conclude that the former is not better in disturbance rejection capability; however, in the presence of model-plant mismatch, the former is advantageous in stability robustness of the closed-loop system. Cited in 15 Documents MSC: 93B51 Design techniques (robust design, computer-aided design, etc.) Keywords:Robustness; Stability; Multirate systems; Digital control; Inferential control PDF BibTeX XML Cite \textit{D. Li} et al., Automatica 38, No. 6, 1053--1059 (2002; Zbl 1038.93033) Full Text: DOI OpenURL References: [1] Chen, T.; Francis, B.A., Optimal sampled-data control systems, (1995), Springer London · Zbl 0847.93040 [2] Doyle, J.C.; Francis, B.A.; Tannenbaum, A.R., Feedback control theory, (1992), Macmillan New York [3] Dullerud, G.E., Control of uncertain sampled-data systems, (1996), Birkhäuser Boston · Zbl 0843.93006 [4] Friedland, B. (1960). Sampled-data control systems containing periodically varying members. Proceedings of the first IFAC congress. [5] Gudi, R. D., Shah, S. L., & Gray, M. R. (1993). The role of adaptive Kalman filter as a software sensor and its application to a bioreactor. Proceedings of the 12th IFAC world congress (pp. 221-225). [6] Guilandoust, M. T., Morris, A. J., & Tham, M. T. (1986). Estimation and control of distillation product composition using tray temperature measurements. IFAC Symposium on dynamics and control of chemical reactors and distillation columns (pp. 203-208). [7] Guilandoust, M.T.; Morris, A.J.; Tham, M.T., An adaptive estimation algorithm for inferential control, Industrial engineering chemistry: process design and development, 27, 1658-1664, (1988) [8] Khargonekar, P.P.; Poolla, K.; Tannenbaum, A., Robust control of linear time-invariant plants using periodic compensation, IEEE transaction on automatic control, 30, 1088-1096, (1985) · Zbl 0573.93013 [9] Kranc, G.M., Input-output analysis of multirate feedback systems, IRE transaction on automatic control, 3, 21-28, (1957) [10] Lee, J.H.; Morari, M., Robust inferential control of multi-rate sampled-data systems, Chemical engineering science, 47, 865-885, (1992) [11] Li, D.; Shah, S.L.; Chen, T., Identification of fast-rate models from multirate data, International journal of control, 74, 680-689, (2001) · Zbl 1038.93017 [12] Li, D., Shah, S. L., Chen, T., & Qi, K. (2001b). Application of dual-rate modeling to CCR Octane quality inferential control. Proceedings of the IFAC symposium dynamics and control of process systems, Cheju, Korea (pp. 417-421). [13] Lu, W.P.; Fisher, D.G., Output estimation with multi-rate sampling, International journal of control, 48, 149-160, (1988) · Zbl 0647.93069 [14] Zhou, K.; Doyle, J.C.; Glover, K., Robust and optimal control, (1996), Prentice-Hall Englewood Cliffs, NJ · Zbl 0999.49500 This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. It attempts to reflect the references listed in the original paper as accurately as possible without claiming the completeness or perfect precision of the matching.