Literature DB >> 24264300

Migration of pollutants in groundwater: I. reduction of numerical dispersion by conformal mapping.

D J Wilson1.   

Abstract

The partial differential equations governing the migration of adsorbable pollutants undergoing 2-dimensional flow in saturated aquifers are presented. The analytical solution of these equations is rarely possible, and the use of mesh or grid techniques for numerical integration leads to so-called numerical dispersion, excessive dispersion which is an artifact associated with the numerical method. We discuss here the use of conformal mapping techniques to develop coordinate systems in which numerical dispersion transverse to the direction of flow is eliminated. Some simple illustrations are presented.

Year:  1982        PMID: 24264300     DOI: 10.1007/BF00394460

Source DB:  PubMed          Journal:  Environ Monit Assess        ISSN: 0167-6369            Impact factor:   2.513


  5 in total

1.  Migration of pollutants in groundwater. II. adsorbable pollutants and numerical dispersion reduction.

Authors:  K N Carter; M Saenz; D J Wilson; P W Rosten
Journal:  Environ Monit Assess       Date:  1984-06       Impact factor: 2.513

2.  Migration of pollutants in groundwater. III. Numerical dispersion reduction with cartesian coordinates.

Authors:  W Abraham; D J Wilson
Journal:  Environ Monit Assess       Date:  1986-03       Impact factor: 2.513

3.  Migration of pollutants in groundwater. IV. Modeling of the pumping of contaminants from fractured bedrock.

Authors:  D J Wilson; R D Mutch
Journal:  Environ Monit Assess       Date:  1990-09       Impact factor: 2.513

4.  Cleanup of fractured rock aquifers: Implications of matrix diffusion.

Authors:  R D Mutch; J I Scott; D J Wilson
Journal:  Environ Monit Assess       Date:  1993-01       Impact factor: 2.513

5.  Cleanup of fractured rock aquifers. II. Effects of matrix diffusion and nonaqueous phase liquid.

Authors:  C Gómez-Lahoz; R G Delgado; J M Rodríguez Maroto; D J Wilson
Journal:  Environ Monit Assess       Date:  1996-11       Impact factor: 2.513

  5 in total

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