Segmented tau approximation for a parametric nonlinear neutral differential equation

DOI10.1016/j.amc.2007.01.081zbMath1127.65045OpenAlexW2119864725WikidataQ115361812 ScholiaQ115361812MaRDI QIDQ2383819

René Escalante, Luis F. Cordero

Publication date: 19 September 2007

Published in: Applied Mathematics and Computation (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.amc.2007.01.081

zbMATH Keywords

comparison of methodsanalytical solutionnumerical examplespolynomial approximationdelay differential equationRunge-Kutta methodneutral differential equationsnonlinear differential equation

Mathematics Subject Classification ID

Related Items (5)

Numerical solution for a family of delay functional differential equations using step by step tau approximations ⋮ Numerical analysis of an operational Jacobi tau method for fractional weakly singular integro-differential equations ⋮ Segmented tau approximation for test neutral functional differential equations ⋮ A Legendre-Gauss collocation method for neutral functional-differential equations with proportional delays ⋮ Segmented tau approximation for a forward-backward functional differential equation

Uses Software

• dde23

Cites Work

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• Boundedness of solutions of a nonlinear nonautonomous neutral delay equation
• Tau method treatment of a delayed negative feedback equation
• Strong contractivity properties of numerical methods for ordinary and delay differential equations
• Step by step tau method. I: Piecewise polynomial approximations
• Delay equations. Functional-, complex-, and nonlinear analysis
• On a differential-delay equation arising in number theory
• The Tau Method
• A non-linear difference-differential equation.
• Solving DDEs in Matlab

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