保形分数阶SIR流行病模型的解

IF 1.4 Q2 MATHEMATICS, APPLIED International Journal of Differential Equations Pub Date : 2021-01-12 DOI:10.1155/2021/6636686
A. Harir, Said Malliani, Lalla Saadia Chandli
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引用次数: 6

摘要

本文采用一种非线性问题的解析技术,即适形分数阶微分变换法(CFDTM)和变分迭代法(VIM),对适形分数阶SIR流行病模型进行求解。这些模型是无解析解的非线性可调分数阶微分方程(CFDE)。该方法是基于符合分数阶导数的,并得到了证明。结果表明,这两种方法是一致的,对于求解OFDE系统是准确有效的。
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Solutions of Conformable Fractional-Order SIR Epidemic Model
In this paper, the conformable fractional-order SIR epidemic model are solved by means of an analytic technique for nonlinear problems, namely, the conformable fractional differential transformation method (CFDTM) and variational iteration method (VIM). These models are nonlinear system of conformable fractional differential equation (CFDE) that has no analytic solution. The VIM is based on conformable fractional derivative and proved. The result revealed that both methods are in agreement and are accurate and efficient for solving systems of OFDE.
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CiteScore
3.10
自引率
0.00%
发文量
20
审稿时长
20 weeks
期刊最新文献
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