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Numerical Simulation of Groundwater Pollution Problems Based on Convection Diffusion Equation

机译:基于对流扩散方程的地下水污染问题的数值模拟

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The analytical solution of the convection diffusion equation is considered by two-dimensional Fourier transform and the inverse Fourier transform. To get the numerical solution, the Crank-Nicolson finite difference method is constructed, which is second-order accurate in time and space. Numerical simulation shows excellent agreement with the analytical solution. The dynamic visualization of the simulating results is realized on ArcGIS platform. This work provides a quick and intuitive decision-making basis for water resources protection, especially in dealing with water pollution emergencies.
机译:通过二维傅里叶变换和逆傅里叶变换考虑对流扩散方程的分析解决方案。为了获得数值解决方案,构造了曲柄-Nicolson有限差分方法,这是时间和空间的二阶精确。数值模拟显示与分析解决方案的良好协议。在ArcGIS平台上实现了模拟结果的动态可视化。这项工作为水资源保护提供了一种快速而直观的决策,特别是在处理水污染紧急情况方面。

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