A fractional‐order generalized Taylor wavelet method for nonlinear fractional delay and nonlinear fractional pantograph differential equations

We study the numerical solutions of nonlinear fractional delay differential equations (DEs) and nonlinear fractional pantograph DEs. We introduce a new class of functions called fractional‐order generalized Taylor wavelets (FOGTW). We provide an exact formula for computing the Riemann‐Liouville frac...

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Veröffentlicht in:	Mathematical methods in the applied sciences 2021-03, Vol.44 (5), p.4156-4175
Hauptverfasser:	Yuttanan, Boonrod, Razzaghi, Mohsen, Vo, Thieu N.
Format:	Artikel
Sprache:	eng
Schlagworte:	Collocation methods Delay Differential equations Formulas (mathematics) Fractional calculus fractional‐order generalized Taylor wavelet nonlinear fractional delay nonlinear fractional pantograph numerical solutions Operators (mathematics) Pantographs regularized beta function Wavelet analysis
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