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Applications of numerical methods to simulate the movement of contaminants in groundwater.

机译:数值方法在模拟地下水中污染物运动中的应用。

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摘要

This paper reviews mathematical models and numerical methods that have been extensively used to simulate the movement of contaminants through the subsurface. The major emphasis is placed on the numerical methods of advection-dominated transport problems and inverse problems. Several mathematical models that are commonly used in field problems are listed. A variety of numerical solutions for three-dimensional models are introduced, including the multiple cell balance method that can be considered a variation of the finite element method. The multiple cell balance method is easy to understand and convenient for solving field problems. When the advection transport dominates the dispersion transport, two kinds of numerical difficulties, overshoot and numerical dispersion, are always involved in solving standard, finite difference methods and finite element methods. To overcome these numerical difficulties, various numerical techniques are developed, such as upstream weighting methods and moving point methods. A complete review of these methods is given and we also mention the problems of parameter identification, reliability analysis, and optimal-experiment design that are absolutely necessary for constructing a practical model.
机译:本文回顾了已广泛用于模拟污染物通过地下运动的数学模型和数值方法。主要强调对流控制的输运问题和反问题的数值方法。列出了在现场问题中常用的几种数学模型。介绍了三维模型的各种数值解决方案,包括可以被认为是有限元方法的一种变化的多单元平衡方法。多单元平衡方法易于理解,便于解决现场问题。当对流输运占主导地位时,求解标准,有限差分法和有限元法总是涉及两种数值困难,即超调和数值弥散。为了克服这些数值困难,开发了各种数值技术,例如上游加权方法和移动点方法。给出了对这些方法的完整回顾,并且我们还提到了参数识别,可靠性分析和最佳实验设计的问题,这些问题对于构建实用模型是绝对必要的。

著录项

  • 作者

    Sun, N Z;

  • 作者单位
  • 年度 1989
  • 总页数
  • 原文格式 PDF
  • 正文语种 {"code":"en","name":"English","id":9}
  • 中图分类

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