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首页> 外文期刊>Numerical Methods for Partial Differential Equations: An International Journal >Numerical Solutions of the Space-Time Fractional Advection-Dispersion Equation
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Numerical Solutions of the Space-Time Fractional Advection-Dispersion Equation

机译:时空分数阶对流弥散方程的数值解

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Fractional advection-dispersion equations are used in groundwater hydrologhy to model the transport of passive tracers carried by fluid flow in a porous medium. In this paper we present two reliable algorithms. the Adomian decomposition method and variational iteration method, to construct numerical solutions of the space-time fractional advection-dispersion equation in the form of a rabidly convergent series with easily computable components. The fractional derivatives are described in the Caputo sense. Some examples are given. Numerical results show that the two approaches are easy to implement and accurate when applied to space-time fractional advection-dispersion equations. (C) 2008 Wiley Periodicals. Inc. Numer Methods Partial Differential Eq 24: 1416-1429, 2008
机译:分数维对流扩散方程用于地下水渗流中,以模拟多孔介质中流体流动携带的被动示踪剂的运移。在本文中,我们提出了两种可靠的算法。利用Adomian分解法和变分迭代法,以具有易于计算成分的狂热收敛级数形式构造时空分数对流扩散方程的数值解。分数导数在Caputo的意义上进行了描述。给出了一些例子。数值结果表明,将两种方法应用于时空分数对流扩散方程时,都易于实现且精确。 (C)2008年Wiley期刊。 Inc. Numer Methods Partial Differential Eq 24:1416-1429,2008

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