\(2h\)-step spline method for the solution of delay differential equations

DOI10.1016/0898-1221(95)00024-SzbMath0830.65071MaRDI QIDQ1894946

S. M. Abo-Hasha, M. A.-K. Ibrahim, Ahmad E. El-Safty

Publication date: 9 October 1995

Published in: Computers \& Mathematics with Applications (Search for Journal in Brave)

zbMATH Keywords

delay differential equationsinitial-value problemsspline methodapproximate spline

Mathematics Subject Classification ID

Heat equation (35K05) Numerical methods for initial value problems involving ordinary differential equations (65L05)

Related Items

\(2h\)-step spline method for the solution of delay differential equations ⋮ Numerical and theoretical treatment for solving linear and nonlinear delay differential equations using variational iteration method ⋮ Application of spline functions to neutral delay-differential equations ⋮ Approximate method for solving the linear fuzzy delay differential equations ⋮ Stability and convergence of the two parameter cubic spline collocation method for delay differential equations ⋮ SexticC¹-spline collocation methods for solving delay differential equations ⋮ The Adomian decomposition method for solving delay differential equation ⋮ Stability of 2h-step spline method for delay differential equations ⋮ Numerical solution of functional differential equations: a Green's function-based iterative approach

Cites Work

• Unnamed Item
• One-step collocation for delay differential equations
• Numerical solution of retarded initial value problems: Local and global error and stepsize control
• Numerical treatment of delay differential equations by Hermite interpolation
• Theory of functional differential equations. 2nd ed
• Ordinary and delay differential equations
• \(2h\)-step spline method for the solution of delay differential equations
• Solving Ordinary Differential Equations I
• On the application of spline functions to initial value problems with retarded argument
• Spline Function Approximations for Solutions of Ordinary Differential Equations

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