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• W4295812886 abstract "A new class of polynomials investigates the numerical solution of the fractional pantograph delay ordinary differential equations. These polynomials are equipped with an auxiliary unknown parameter <math xmlns=http://www.w3.org/1998/Math/MathML id=M1> <mi>a</mi> </math> , which is obtained using the collocation and least-squares methods. In this study, the numerical solution of the fractional pantograph delay differential equation is displayed in the truncated series form. The upper bound of the solution as well as the error analysis and the rate of convergence theorem are also investigated in this study. In five examples, the numerical results of the present method have been compared with other methods. For the first time, <math xmlns=http://www.w3.org/1998/Math/MathML id=M2> <mi>a</mi> </math> -polynomials are used in this study to numerically solve delay equations, and accurate approximations have been displayed." @default.
• W4295812886 created "2022-09-15" @default.
• W4295812886 creator A5023856662 @default.
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• W4295812886 date "2022-09-13" @default.
• W4295812886 modified "2023-10-14" @default.
• W4295812886 title "Numerical Approach for Solving the Fractional Pantograph Delay Differential Equations" @default.
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• W4295812886 doi "https://doi.org/10.1155/2022/4134892" @default.
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