4.7 Article

Optimal Tracking Performance Analysis of MIMO Control Systems Under Multiple Constraints

期刊

出版社

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TSMC.2021.3051271

关键词

Quantization (signal); MIMO communication; Bandwidth; Linear systems; Delay effects; Decoding; Communication channels; Bandwidth constraints; encoding-decoding; noise; quantization; tracking performance

资金

  1. National Natural Science Foundation of China [61673178, 61773289, 62073143, 61922063]
  2. Program of Shanghai Academic Research Leader [19XD1421000]
  3. Shanghai International Science and Technology Cooperation Project [18510711100]
  4. Shanghai and HongKong-Macao-Taiwan Science and Technology Cooperation Project [19510760200]
  5. Shanghai Shuguang Project [18SG18]
  6. Innovation Program of Shanghai Municipal Education Commission [2021-03-194]

向作者/读者索取更多资源

This article focuses on the optimal tracking performance of linear time-invariant discrete-time MIMO systems considering factors such as quantization, channel noise, encoding-decoding, and bandwidth constraints. The expression of tracking performance is described using inner-outer factorization obtained by stabilizing two-degree-of-freedom compensators. The limitations of tracking performance are determined by nonminimum phase zeros and unstable poles of the plant, while factors like time delay, encoding-decoding, channel noise, quantization, and bandwidth constraints also play a role in impacting performance.
This article is concerned with the optimal tracking performance on linear time-invariant (LTI) discrete-time multi-input-multi-output (MIMO) systems based on quantization, channel noise, and encoding-decoding, as well as bandwidth constraints. Meanwhile, power constraint, feedback and feedforward loops constraints of the systems are also taken into account. The tracking performance expression is described by inner-outer factorization, which is obtained by all stabilizing two-degree-of-freedom compensators. The results will illustrate that tracking performance limitation is decided by nonminimum phase zeros and unstable poles of the given plant. Moreover, time delay, encoding-decoding, channel noise, quantization, and bandwidth constraints also impact the performance. The accuracy of the method is verified by simulation examples.

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