Approximation algorithm for a system of pantograph equations

DOI10.1155/2012/714681zbMath1244.65122OpenAlexW1975219289WikidataQ58907217 ScholiaQ58907217MaRDI QIDQ443049

Mohammed Abdulai Koroma, Sabir Widatalla

Publication date: 6 August 2012

Published in: Journal of Applied Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1155/2012/714681

Mathematics Subject Classification ID

Related Items (8)

New iterative method based on Laplace decomposition algorithm ⋮ Laguerre wavelets exact Parseval frame-based numerical method for the solution of system of differential equations ⋮ Study of time fractional proportional delayed multi‐pantograph system and integro‐differential equations ⋮ On solving systems of multi-pantograph equations via spectral tau method ⋮ Numerical algorithm for nonlinear delayed differential systems of \(n\)th order ⋮ An efficient approximation technique applied to a non-linear Lane-Emden pantograph delay differential model ⋮ Numerical solution of systems of fractional delay differential equations using a new kind of wavelet basis ⋮ Modified numerical approaches for a class of Volterra integral equations with proportional delays

Cites Work

• The Laplace Adomian decomposition method for solving a model for HIV infection of \(CD4^{+}T\) cells
• The combined Laplace transform-Adomian decomposition method for handling nonlinear Volterra integro-differential equations
• A review of the decomposition method in applied mathematics
• Solving frontier problems of physics: the decomposition method
• A new approach to Bratu's problem
• A Laplace decomposition algorithm applied to a class of nonlinear differential equations
• Numerical solution of Duffing equation by the Laplace decomposition algorithm

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