|
[1] Liu A, Wu H, Zhu S. Oscillation for nonautonomous neutral dynamil delay equations on time scales. Acta Math Sci, 2006, 26B(1): 99--106
[2] In't Hout K J. Stability analysis of Runge-Kutta methods for systems of delay differential equations. IMA J Numer Anal, 1997, 17: 17--27
[3] Zennaro M. Asymptotic stability analysis of Runge-Kutta methods for nonlinear systems of delay differential equations. Numer Math, 1997, 77: 549--563
[4] Zhang C, Zhou S. Nonlinear stability and D-convengence of Runge-Kutta methods for delay differential equations. J Comput Appl Math, 1997, 85: 225--237
[5] Huang C, Fu H, Li S, Chen G. D-convergence of Runge-Kutta methods for stiff delay differential equations. J Comput Math, 2001, 19: 259--268
[6] Wang W, Li S. D-convergence of one-leg methods for nonlinear stiff delay differential equations with a variable delay. Math Numer Sin, 2004, 26: 247--256
[7] Li S. B-theory of Runge-Kutta methods for stiff Volterra functional differential equations. Sci China, Ser A, 2003, 46: 662--674
[8] Bellen A, Zennaro M. Numerical Methods for Delay Differential Equations. Oxford: Oxford University Press, 2003
[9] Zhu W, Petzold L R. Asymptotic stability of linear delay-differential-algebraic equations. Appl Numer Math, 1997, 24: 247--264
[10] Ascher U M, Petzold L R.The numerical solution of delay differential-algebraic equations of retarded and neutral type. SIAM J Numer Anal, 1995, 32: 1635--1657
[11] Hauber R. Numerical treatment of retarded differential-algebraic equations by collocation methods. Adv Comput Math,1997, 7: 573--592
[12] Guglielmi N, Hairer E. Implementing Radau IIA methods for stiff delay differential equations. Computing, 2001, 67: 1--12
[13] Guglielmi N. On the Newton iteration in the application of collocation methods to implicit delay equations. Appl Numer Math, 2005, 53: 281--297
|