A Taylor operation method for solutions of generalized pantograph type delay differential equations
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Publication:4634105
DOI10.3906/mat-1506-71zbMath1424.34220OpenAlexW2794195850WikidataQ130070077 ScholiaQ130070077MaRDI QIDQ4634105
Şuayip Yüzbaşı, Nurbol Ismailov
Publication date: 7 May 2019
Published in: TURKISH JOURNAL OF MATHEMATICS (Search for Journal in Brave)
Full work available at URL: https://dergipark.org.tr/tr/pub/tbtkmath/issue/45644/574832
error estimationinner productdelay differential equationspantograph equationresidual correctionTaylor operation method
Theoretical approximation of solutions to functional-differential equations (34K07) Series expansions (e.g., Taylor, Lidstone series, but not Fourier series) (41A58) Numerical methods for functional-differential equations (65L03)
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Cites Work
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- A new operational approach for numerical solution of generalized functional integro-differential equations
- A collocation method using Hermite polynomials for approximate solution of pantograph equations
- An efficient algorithm for solving generalized pantograph equations with linear functional argument
- A Taylor method for numerical solution of generalized pantograph equations with linear functional argument
- Variational iteration method for solving a generalized pantograph equation
- Collocation and residual correction
- An exponential approximation for solutions of generalized pantograph-delay differential equations
- A Bernstein operational matrix approach for solving a system of high order linear Volterra-Fredholm integro-differential equations
- Shifted Legendre approximation with the residual correction to solve pantograph-delay type differential equations
- Numeric solutions for the pantograph type delay differential equation using first Boubaker polynomials
- Approximate solution of multi-pantograph equation with variable coefficients
- Collocation method and residual correction using Chebyshev series
- 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
- Operational matrices of Bernstein polynomials and their applications
- The Adomian decomposition method for solving delay differential equation
- Collocation Methods for Volterra Integral and Related Functional Differential Equations
