References

• 1. 1)
     • 27. Sontag, E.D.: ‘Comments on integral variants of ISS’, Syst. Control Lett., 1998, 34, (1), pp. 93–100.
  2. 2)
     • 13. Liberzon, D., Hespanha, J.P.: ‘Stabilization of nonlinear systems with limited information feedback’, IEEE Trans. Autom. Control, 2005, 50, (6), pp. 910–915.
  3. 3)
     • 24. Li, C., Chen, M.Z.Q.: ‘On stabilizability of nonlinearly parameterized discrete-time systems’, IEEE Trans. Autom. Control, 2014, 59, (11), pp. 3014–3019.
  4. 4)
     • 19. Wong, W.S., Brockett, R.W.: ‘Systems with finite communication bandwidth constraints I: state estimation problems’, IEEE Trans. Autom. Control, 1997, 42, (9), pp. 1294–1299.
  5. 5)
     • 1. De Persis, C., Isidori, A.: ‘Stabilizability by state feedback implies stabilizability by encoded state feedback’, Syst. Control Lett., 2004, 53, (3), pp. 249–258.
  6. 6)
     • 29. Angeli, D., Sontag, E.D., Wang, Y.: ‘Input-to-state stability with respect to inputs and their derivatives’, Int. J. Robust Nonlinear Control, 2003, 13, (11), pp. 1035–1056.
  7. 7)
     • 32. Ingalls, B.: ‘Integral-input-output to state stability’, 2001, arXiv preprint math/0106138.
  8. 8)
     • 28. Franci, A., Chaillet, A.: ‘A robust limited-information feedback for a class of uncertain nonlinear systems’. Proc. of 7th Int. Conf. on Informatics in Control, Automation and Robotics, Madeira, Portugal, 2010, pp. 1–6.
  9. 9)
     • 33. Liberzon, D., Nesic, D.: ‘Input-to-state stabilization of linear systems with quantized state measurements’, IEEE Trans. Autom. Control, 2007, 52, (5), pp. 767–781.
  10. 10)
      • 10. Liu, K., Fridman, E., Johansson, K.H.: ‘Dynamic quantization of uncertain linear networked control systems’, Automatica, 2015, 59, pp. 248–255.
  11. 11)
      • 18. Vu, L., Liberzon, D.: ‘Supervisory control of uncertain systems with quantized information’, Int. J. Adaptive Control Signal Process., 2012, 26, (8), pp. 739–756.
  12. 12)
      • 12. Lai, G., Liu, Z., Zhang, Y., et al: ‘Quantisation-based robust control of uncertain non-strict-feedback nonlinear systems under arbitrary switching’, IET Control Theory Appl., 2016, 10, (5), pp. 582–589.
  13. 13)
      • 20. Wong, W.S., Brockett, R.W.: ‘Systems with finite communication bandwidth constraints II: stabilization with limited information feedback’, IEEE Trans. Autom. Control, 1999, 44, (5), pp. 1049–1053.
  14. 14)
      • 7. Hayakawa, T., Ishii, H., Tsumura, K.: ‘Adaptive quantized control for nonlinear uncertain systems’, Syst. Control Lett., 2009, 58, (9), pp. 625–632.
  15. 15)
      • 2. Brockett, R.W., Liberzon, D.: ‘Quantized feedback stabilization of linear systems’, IEEE Trans. Autom. Control, 2000, 45, (7), pp. 1279–1289.
  16. 16)
      • 14. Petersen, I.R., Savkin, A.V.: ‘Multi-rate stabilization of multivariable discrete-time linear systems via a limited capacity communication channel’. Proc. of 40th Conf. on Decision and Control, Orlando, FL, 2001, pp. 304–309.
  17. 17)
      • 8. Kang, X., Ishii, H.: ‘Coarsest quantization for networked control of uncertain linear systems’, Automatica, 2015, 51, pp. 1–8.
  18. 18)
      • 30. Sontag, E.D.: ‘Input to state stability: basic concepts and results’. Proc. of CIME Summer Course on Nonlinear and Optimal Control Theory, 2004, pp. 462–488.
  19. 19)
      • 3. De Persis, C.: ‘n-bit stabilization of n-dimensional nonlinear systems in feedforward form’, IEEE Trans. Autom. Control, 2005, 50, (3), pp. 299–311.
  20. 20)
      • 26. Angeli, D., Sontag, E.D., Wang, Y.: ‘A characterization of integral input to state stability’, IEEE Trans. Autom. Control, 2000, 45, (6), pp. 1082–1097.
  21. 21)
      • 17. Vu, L., Liberzon, D.: ‘Supervisory control of uncertain linear time-varying plants’, IEEE Trans. Autom. Control, 2011, 56, (1), pp. 27–42.
  22. 22)
      • 16. Sharon, Y., Liberzon, D.: ‘Input-to-state stabilizing controller for systems with coarse quantization’, IEEE Trans. Autom. Control, 2012, 57, (4), pp. 830–844.
  23. 23)
      • 31. Tatikonda, S., Mitter, S.: ‘Control under communication constraints’, IEEE Trans. Autom. Control, 2004, 49, (7), pp. 1056–1068.
  24. 24)
      • 11. Rasool, F., Nguang, S.K.: ‘Quantised robust H∞ output feedback control of discrete-time systems with random communication delays’, IET Control Theory Appl., 2010, 4, (11), pp. 2252–2262.
  25. 25)
      • 21. Zhang, H., Feng, G., Yan, H., et al: ‘Sampled-data control of nonlinear networked systems with time-delay and quantization’, Int. J. Robust Nonlinear Control, 2016, 26, (5), pp. 919–933.
  26. 26)
      • 6. Fridman, E., Dambrine, M.: ‘Control under quantization, saturation and delay: an LMI approach’, Automatica, 2009, 45, (10), pp. 2258–2264.
  27. 27)
      • 22. Jiang, Z.P., Liu, T.F.: ‘Quantized nonlinear control – a survey’, Acta Automat. Sin., 2013, 39, (11), pp. 1820–1830.
  28. 28)
      • 4. De Persis, C.: ‘Nonlinear stabilizability via encoded feedback: the case of integral ISS systems’, Automatica, 2006, 42, (10), pp. 1813–1816.
  29. 29)
      • 9. Liberzon, D.: ‘On stabilization of linear systems with limited information’, IEEE Trans. Autom. Control, 2003, 48, (2), pp. 304–307.
  30. 30)
      • 5. Elia, N., Mitter, S.K.: ‘Stabilization of linear systems with limited information’, IEEE Trans. Autom. Control, 2001, 46, (9), pp. 1384–1400.
  31. 31)
      • 23. Nair, G.N., Fagnani, F., Zampieri, S., et al: ‘Feedback control under data rate constraints: an overview’, Proc. IEEE, 2007, 95, (1), pp. 108–137.
  32. 32)
      • 25. Li, C., Chen, M.Z.Q.: ‘Simultaneous identification and stabilization of nonlinearly parameterized discrete-time systems by nonlinear least squares’, IEEE Trans. Autom. Control, 2016, 61, (7), pp. 1810–1823.
  33. 33)
      • 15. Sharon, Y., Liberzon, D.: ‘Input-to-state stabilization with quantized output feedback’. Proc. of 11th Int. Conf. on Hybrid System: Computation and Control (HSCC), Berlin, Germany, 2008 (LNCS, 4981), pp. 500–513.