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The comparison of two reliable methods for the accurate solution of fractional Fisher type equation

机译:精确解分数Fisher型方程的两种可靠方法的比较

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Purpose - The purpose of this paper is the comparative analysis of Haar Wavelet Method and Optimal Homotopy Asymptotic Method for fractional Fisher type equation. In this paper, two reliable techniques, Haar wavelet method and optimal homotopy asymptotic method (OHAM), have been presented. The Haar wavelet method is an efficient numerical method for the numerical solution of fractional order partial differential equation like the Fisher type. The approximate solutions of the fractional Fisher-type equation are compared with those of OHAM and with the exact solutions. Comparisons between the obtained solutions with the exact solutions exhibit that both the featured methods are effective and efficient in solving nonlinear problems. However, the results indicate that OHAMprovidesmore accurate value than the Haar wavelet method.
机译:目的-本文的目的是对分数Fisher型方程的Haar小波方法和最优同伦渐近方法进行比较分析。本文提出了两种可靠的技术,Haar小波方法和最优同伦渐近方法(OHAM)。 Haar小波方法是分数阶偏微分方程(如Fisher类型)的数值解的有效数值方法。将分数Fisher型方程的近似解与OHAM的近似解以及精确解进行比较。所获得的解与精确解之间的比较表明,两种特征方法在解决非线性问题方面都是有效的。但是,结果表明,OHAM比Haar小波方法提供了更准确的值。

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