Taylor's decomposition on four points for solving third-order linear time-varying systems

DOI10.1016/J.JFRANKLIN.2009.02.017zbMath1298.65107OpenAlexW1987101908MaRDI QIDQ468163

Allaberen Ashyralyev, Doghonay Arjmand, Muhammet Köksal

Publication date: 6 November 2014

Published in: Journal of the Franklin Institute (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jfranklin.2009.02.017

zbMATH Keywords

third-order differential equationapproximation orderperiodically time-varying systemsTaylor's decomposition on four pointsthree-step difference schemes

Mathematics Subject Classification ID

Communication networks in operations research (90B18) Linear ordinary differential equations and systems (34A30) Numerical methods for initial value problems involving ordinary differential equations (65L05) Numerical solution of boundary value problems involving ordinary differential equations (65L10)

Related Items (7)

A stable difference scheme for a third-order partial differential equation ⋮ Numerical algorithm for the third-order partial differential equation with local boundary conditions ⋮ Numerical algorithm for the third-order partial differential equation with nonlocal boundary conditions ⋮ Crank-Nicholson difference method and reproducing kernel function for third order fractional differential equations in the sense of Atangana-Baleanu Caputo derivative ⋮ Unnamed Item ⋮ On the solvability of one class of third-order differential equations ⋮ A note on the nonlocal boundary value problem for a third order partial differential equation

Cites Work

• Spreading properties of periodic clock changes application to interleavers
• A note on the Taylor's decomposition on four points for a third-order differential equation
• A three-point boundary value problem with an integral condition for a third-order partial differential equation
• Computation of the periodic steady-state response of nonlinear networks by extrapolation methods
• Efficient model reduction of linear periodically time-varying systems via compressed transient system function
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