access icon openaccess Distributed robust consensus of linear multi-agent systems with switching topologies

This paper studies the consensus problem of multi-agent systems consisting of general linear node dynamics with external disturbances in transmission channels under fixed and switching communication topologies. A distributed observer-type robust consensus protocol based on relative output measurements is proposed. A model transformation approach is introduced to address the robust consensus of multi-agent systems. Some conditions for robust consensus are given in terms of linear matrix inequalities for fixed and jointly connected communication topologies. A multi-step robust consensus protocol design procedure is further presented. Finally, the effectiveness of the theoretical results is demonstrated through numerical simulations.

Inspec keywords: topology; linear systems; multi-agent systems; linear matrix inequalities

Other keywords: multistep robust consensus protocol design procedure; distributed robust consensus; linear matrix inequalities; external disturbances; transmission channels; linear multiagent systems; fixed communication topology; distributed observer-type robust consensus protocol; numerical simulations; switching topologies; switching communication topology; general linear node dynamics; model transformation approach; relative output measurements

Subjects: Algebra; Combinatorial mathematics; Artificial intelligence (theory)

References

    1. 1)
    2. 2)
    3. 3)
    4. 4)
    5. 5)
    6. 6)
    7. 7)
    8. 8)
    9. 9)
    10. 10)
    11. 11)
    12. 12)
    13. 13)
    14. 14)
    15. 15)
    16. 16)
    17. 17)
    18. 18)
    19. 19)
    20. 20)
    21. 21)
    22. 22)
    23. 23)
    24. 24)
    25. 25)
    26. 26)
    27. 27)
    28. 28)
    29. 29)
    30. 30)
    31. 31)
    32. 32)
    33. 33)
    34. 34)
    35. 35)
    36. 36)
    37. 37)
    38. 38)
    39. 39)
    40. 40)
    41. 41)
      • 23. Godsil, C., Royle, G.: ‘Algebraic graph theory’ (Springer-Verlag, New York, 2001).
    42. 42)
    43. 43)
    44. 44)
    45. 45)
      • 24. Boyd, S., Ghaoui, L.E., Feron, F., Balakrishnan, V.: ‘Linear matrix inequality in system and control theory’ (Siam Press, 1994).
    46. 46)
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