Difference between revisions of "Groundwater Gourmet (TM)"

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Date added: 06 June 2006
 
Date added: 06 June 2006
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License: [http://www.opensource.org/licenses/gpl-license.php The GNU General Public License (GPL)]
  
 
Download location: [http://www.civil.uwaterloo.ca/jrcraig/AEMDepot/DepotCode.html AEM Software Depot]
 
Download location: [http://www.civil.uwaterloo.ca/jrcraig/AEMDepot/DepotCode.html AEM Software Depot]

Revision as of 12:06, 3 December 2007

The Groundwater Gourmet is a place for community contributions of recipes, howtos and examples for analytical and numerical modeling of ground water flow and transport.

Groundwater Gourmet wiki uses a subset of TeX, including some extensions from LaTeX and AMSLaTeX, for mathematical formulae. Thus, only a limited part of the full TeX language is supported. Here is a guide for math syntax.

Please note that all contributions to the Groundwater Gourmet may be edited, altered, or removed by other contributors, in the spirit of collegiality and peer review. Do not submit copyrighted work with permission. You are encouraged to assign an open source license to your source code.

Confidence in contributed code might be enhanced if principles of design by contract are agreed upon for object oriented languages (see wikipedia Design By Contract, Python DBC, and Design by Contract for Python).

library of analytic element solutions

recipes

flow

Wells2.jpg

Filename: Well.cpp

Language: C++

Compiler: VisualC++, g++

Author: James R. Craig

Contact e-mail: jrcraig@uwaterloo.ca

Date added: 06 June 2006

License: The GNU General Public License (GPL)

Download location: AEM Software Depot

Summary: Contains functions for evaluating the discharge potential and complex discharge from a pumping well:

<math> \Omega (z)=\Phi(z) + i \Psi (z) = \frac{Q}{2\pi} \ln (z-z_w) + C </math>

<math> W(z)= Q_x (z) + i Q_y (z) = - \frac{Q}{2\pi}\frac{1}{(z-z_w)} </math>

transport

howtos

Not sure, but perhaps tricks of the trade in solution techniques, modeling practice.

examples

laboratory experiments/physical analoges (e.g., Hele shaw)

numerical laboratories (e.g., Igor Jankovic)

benchmark and example problems (e.g., Henry Problem)

controlled field experiments

Camp Borden, Ontario (MacKay et al., 1986. Water Resources Research, 22(13):2017-2029), link to data files here, preferably in open office spreadsheet?

Cape Cod, Massachusetts (LeBlanc et al., 1991. Water Resources Research, 27(5):895-910), link to data files here, preferably in open office spreadsheet?

Macro-Dispersion Experiment (MADE) site in Alabamba (Boggs et al., 1992. Water Resources Research, 28(12):3281-3291), link to data files here, preferably in open office spreadsheet?