Asymptotic stability analysis of θ-methods for functional differential equations

Numerische Mathematik

Volumn 43, Issue 3, 1984, Pages 389-396

  Jackiewicz, Zdzislaw ^a  

^a UNIVERSITY OF ARKANSAS   (United States)

Author keywords

Subject Classification: AMS(MOS): 65L20, CR: 5.17

Indexed keywords

EID: 0001044031     PISSN: 0029599X     EISSN: 09453245     Source Type: Journal    
DOI: 10.1007/BF01390181     Document Type: Article

References (19)

1. Regions of stability in the numerical treatment of Volterra integro-differential equations
2. Special stability problems for functional differential equations
3. On the numerical integration of a symmetric system of a difference-differential equations
4. Stability of numerical methods for Volterra integro-differential equations
5. A new class of highly stable methods:, Ao-stable methods
6. Highly stable multistep methods for retarded differential equations
7. The numerical solution of Volterra functional differential equations by Euler's method
8. On a functional differential equation
9. A new class of one-step methods for the solution of Volterra functional differential equations
10. Convergence of multistep methods for Volterra functional-differential equations
11. The functional-differential equation y′(x)= ay(λx)+by(x)
12. A-stable linear multistep methods for Volterra integro-differential equations
13. On the location of zeros of certain classes of polynomials with application to numerical analysis
14. One-step methods for the numerical solution of Volterra functional differential equations
15. Linear multistep methods for the numerical solution of Volterra functional differential equations
16. The approximate solution of Volterra differential systems with state-dependent time lags