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Local Fractional Operator on Quadratic Riccati Differential Equation with Variable Coefficients

机译:具有变系数的二次Riccati微分方程的局部分数算子

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In this paper, approximate-analytical solutions of time-fractional Riccati differential equations (TFRDEs) with variable coefficients are considered via the application of local fractional operator (LFO) in the sense of Caputo derivative. The proposed semi-analytical technique is built on the basis of the standard Differential Transform Method (DTM). The approximate solutions are provided in the form of convergent series. This shows that the solution technique is very efficient, and reliable; as it does not require much computational work, even without given up accuracy.
机译:本文通过应用局部分数算子(LFO)在Caputo衍生物的意义上,考虑具有可变系数的时间分数Riccati微分方程(TFRDE)的近似分析解。所提出的半分析技术是基于标准差分变换方法(DTM)构建的。近似解决方案以收敛系列的形式提供。这表明解决方案技术非常有效,可靠;因为它不需要太多计算工作,即使没有给予准确性。

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