References

• 1. 1)
     • P. Park . A delay-dependent stability criterion for systems with uncertain time-invariant delays. IEEE Trans. Automat. Control , 876 - 877
  2. 2)
     • Y. Kuang . (1993) Delay differential equations with applications in population dynamics, Mathemathics in Science and Enginering.
  3. 3)
     • Q.-L. Han . On robust stability for a class of linear systems with time-varying delay and nonlinear perturbations. Comput. Math. Appl.-An International Journal , 1201 - 1209
  4. 4)
     • P. Gahinet , A. Nemirovski , A.J. Laub , M. Chilali . (1995) LMI control toolbox: for use with MATLAB.
  5. 5)
     • R.K. Brayton . Bifurcation of periodic solutions in a nonlinear difference-differential equation of neutral type. Q. Appl. Math. , 215 - 224
  6. 6)
     • Y.-Y. Cao , J. Lam . Computation of robust stability bounds for time-delay systems with nonlinear time-vaying perturbation. Int. J. Syst. Sci. , 359 - 365
  7. 7)
     • M. Slemrod , E.F. Infante . Asymptotic stability criteria for linear systems of differential equations of neutral type and their discrete analogues. J. Math. Anal. Appl. , 399 - 415
  8. 8)
     • Y.S. Moon , P. Park , W.H. Kwon , Y.S. Lee . Delay-dependent robust stabilization of uncertain state-delayed systems. Int. J. Control , 14 , 1447 - 1455
  9. 9)
     • J.H. Kim . Delay and its time-derivative dependent robust stability of time-delayed linear systems with uncertainty. IEEE Trans. Automat. Control , 5 , 789 - 792
  10. 10)
      • A. Goubet-Batholomeus , M. Dambrine , J.P. Richard . Stability of perturbed systems with time-varying delays. Syst. Control Lett. , 155 - 163
  11. 11)
      • Q.-L. Han . Robust stability of uncertain delay-differential systems of neutral type. Automatica , 719 - 723
  12. 12)
      • Kharitonov, V.L., Melchor-Aguilar, D.: `Additional dynamics for time-varying systems with delay', Proc. 40th IEEE Conf. on Decision and Control, 2001, p. 4721–4726.
  13. 13)
      • S.S. Wang , B.S. Chen , T.P. Lin . Robust stability of uncertain time-delay systems. Int. J. Control , 963 - 976
  14. 14)
      • V.A. Yakubovich . S-procedure in nonlinear control theory. Vestn. Leningr. Univ. 1, Mat. Mekh. , 62 - 77
  15. 15)
      • J. Hale , Verduyn , S.M. Lunel . (1993) Introduction to functional differential equations.
  16. 16)
      • E. Fridman , U. Shaked . Delay-dependent stability and H∞ control: constant and timevarying delays. Int. J. Control , 1 , 48 - 60
  17. 17)
      • S.I. Niculescu . On delay-dependent stability under model transformations of some nertral linear systems. Int. J. Control , 609 - 617
  18. 18)
      • V.B. Kolmanovskii , A. Myshkis . (1992) Applied theory of functional differential equations.
  19. 19)
      • Q.-L. Han . On delay-dependent stability for neutral delay-differential systems. Int. J. Appl. Math. Comput. Sci. , 965 - 976
  20. 20)
      • E. Fridman . New Lyapunov–Krasovskii functionals for stability of linear retarded and neutral type systems. Syst. Control Lett. , 309 - 319
  21. 21)
      • E.-I. Verriest , S.-I. Niculescu , L. Dugard , E.I. Verriest . (1997) Delay-independent stability of linear neutral systems: a Riccati equation approach, Stability and control of time-delay systems.
  22. 22)
      • X. Li , C.E. De Souza . Criteria for robust stability and stabilization of uncertain linear systmes with state-delay. Automatica , 9 , 1657 - 1662
  23. 23)
      • S. Boyd , L.El. Ghaoui , E. Feron , V. Balakrishnan . Linear matrix inequalities in systems and control theory. Stud. Appl. Math.