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Quantized stabilization of wireless networked control systems with packet losses.

Feng-Lin Qu1, Bin Hu2, Zhi-Hong Guan2

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Summary

This study addresses stabilizing discrete-time linear systems using wireless networks. We found a logarithmic quantizer stabilizes wireless network-controlled systems (WNCS), enabling robust stabilization design.

Keywords:
Mean square quadratic stabilityPacket lossesQuantized stabilizationWireless networked control systems (WNCSs)

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Area of Science:

  • Control Systems Engineering
  • Networked Control Systems
  • Stochastic Systems

Background:

  • Stabilization of discrete-time linear systems is crucial for reliable operation.
  • Wireless networks introduce challenges in transmitting sensor and controller data for control systems.
  • Markov jump systems provide a framework for analyzing systems with abrupt changes.

Purpose of the Study:

  • To investigate the stabilization of discrete-time linear systems over wireless networks.
  • To determine the optimal quantizer and controller design for wireless network-controlled systems (WNCS).
  • To develop a method for designing optimal quantizers and controllers using linear matrix inequality (LMI).

Main Methods:

  • Modeling the wireless network-controlled system as a Markov jump system.
  • Transforming the stabilization problem into a robust stabilization problem of an uncertain system.
  • Utilizing linear matrix inequality (LMI) for the optimal quantizer and controller design.

Main Results:

  • The coarsest quantizer that ensures mean square quadratic stability for WNCS is logarithmic.
  • The stabilization of WNCS can be effectively transformed into the robust stabilization of an equivalent uncertain system.
  • An LMI-based method for designing optimal quantizers and controllers is presented and validated.

Conclusions:

  • Logarithmic quantizers are optimal for stabilizing discrete-time linear systems over wireless networks.
  • The proposed LMI-based design method provides an effective approach for WNCS stabilization.
  • The theoretical results are demonstrated through a numerical example, confirming their practical applicability.