An efficient algorithm for solving multi-pantograph equation systems
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Publication:692294
DOI10.1016/j.camwa.2011.12.062zbMath1252.65136OpenAlexW2018588983MaRDI QIDQ692294
Publication date: 4 December 2012
Published in: Computers \& Mathematics with Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.camwa.2011.12.062
approximate solutionsBessel functions of first kindcollocation pointsBessel collocation methodsystem of multi-pantograph equations
Finite element, Rayleigh-Ritz, Galerkin and collocation methods for ordinary differential equations (65L60) Bessel and Airy functions, cylinder functions, ({}_0F_1) (33C10)
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Uses Software
Cites Work
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- An efficient algorithm for solving generalized pantograph equations with linear functional argument
- Numerical solutions of systems of linear Fredholm integro-differential equations with Bessel polynomial bases
- Variational iteration method for solving the multi -- pantograph delay equation
- A collocation approach for solving systems of linear Volterra integral equations with variable coefficients
- A Taylor method for numerical solution of generalized pantograph equations with linear functional argument
- Variational iteration method for solving a generalized pantograph equation
- Properties of analytic solution and numerical solution of multi-pantograph equation
- Approximate solution of multi-pantograph equation with variable coefficients
- Numerical solution of the general form linear Fredholm-Volterra integro-differential equations by the tau method with an error estimation
- A Bessel collocation method for numerical solution of generalized pantograph equations
- Discontinuous Galerkin Methods for Delay Differential Equations of Pantograph Type
- A Taylor polynomial approach for solving generalized pantograph equations with nonhomogenous term
- The Adomian decomposition method for solving delay differential equation
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