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Finite difference approximations for fractional advection-dispersion flow equations

机译:分数对流-弥散流方程的有限差分近似

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摘要

Fractional advection-dispersion equations are used in groundwater hydrology to model the transport of passive tracers carried by fluid flow in a porous medium. In this paper we develop practical numerical methods to solve one dimensional fractional advection-dispersion equations with variable coefficients on a finite domain. The practical application of these results is illustrated by modeling a radial flow problem. Use of the fractional derivative allows the model equations to capture the early arrival of tracer observed at a field site.
机译:分数维对流弥散方程用于地下水水文学中,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,我们开发了实用的数值方法来求解有限域上具有变系数的一维分数阶对流扩散方程。这些结果的实际应用通过对径向流问题建模来说明。使用分数导数可以使模型方程式捕获在现场观测到的示踪剂的早期到达。

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