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On Solutions of Fractional Logistic Differential Equations |
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PP: 351-362 |
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doi:10.18576/pfda/090302
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Author(s) |
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Nourhane Attia,
Ali Akgu ̈l,
Djamila Seba,
Abdelkader Nour,
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Abstract |
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This paper presents an efficient computational technique based on the reproducing kernel theory for approximating the solutions of logistic differential equations of fractional order. The Caputo fractional derivative is utilized in the current approach. The numerical solution can be produced by taking the n-terms of the analytical solution. The convergence of the approximate solution to the analytical solution can be demonstrated with the help of numerical experiments. The numerical comparisons depict that the given method has high effectiveness, accuracy, and feasibility for fractional logistic differential equations.
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