Analysis of the Fractional-Order Delay Differential Equations by the Numerical Method
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作者:
Masood, Saadia
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Pir Mehr Ali Shah Arid Agr Univ, Dept Math & Stat, Rawalpindi 46000, PakistanPir Mehr Ali Shah Arid Agr Univ, Dept Math & Stat, Rawalpindi 46000, Pakistan
Masood, Saadia
[1
]
Naeem, Muhammad
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Umm Al Qura Univ, Deanship Joint First Year, Mecca, Saudi ArabiaPir Mehr Ali Shah Arid Agr Univ, Dept Math & Stat, Rawalpindi 46000, Pakistan
Naeem, Muhammad
[2
]
Ullah, Roman
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Univ Technol & Appl Sci, Dept Gen Requirements, Sohar, OmanPir Mehr Ali Shah Arid Agr Univ, Dept Math & Stat, Rawalpindi 46000, Pakistan
Ullah, Roman
[3
]
Mustafa, Saima
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Pir Mehr Ali Shah Arid Agr Univ, Dept Math & Stat, Rawalpindi 46000, PakistanPir Mehr Ali Shah Arid Agr Univ, Dept Math & Stat, Rawalpindi 46000, Pakistan
Mustafa, Saima
[1
]
Bariq, Abdul
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Laghman Univ, Dept Math, Mehterlam 2701, Laghman, AfghanistanPir Mehr Ali Shah Arid Agr Univ, Dept Math & Stat, Rawalpindi 46000, Pakistan
Bariq, Abdul
[4
]
机构:
[1] Pir Mehr Ali Shah Arid Agr Univ, Dept Math & Stat, Rawalpindi 46000, Pakistan
[2] Umm Al Qura Univ, Deanship Joint First Year, Mecca, Saudi Arabia
[3] Univ Technol & Appl Sci, Dept Gen Requirements, Sohar, Oman
In this study, we implemented a new numerical method known as the Chebyshev Pseudospectral method for solving nonlinear delay differential equations having fractional order. The fractional derivative is defined in Caputo manner. The proposed method is simple, effective, and straightforward as compared to other numerical techniques. To check the validity and accuracy of the proposed method, some illustrative examples are solved by using the present scenario. The obtained results have confirmed the greater accuracy than the modified Laguerre wavelet method, the Chebyshev wavelet method, and the modified wavelet-based algorithm. Moreover, based on the novelty and scientific importance, the present method can be extended to solve other nonlinear fractional-order delay differential equations.