Freatic groundwater levels benchmark (Water Module): Difference between revisions

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(Created page with "This testcase simulates a situation where a parcel of land is situated between two waterways, each with a stable but different water level. In combination with continuous rain...")
 
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===References===
===References===
<references>
<references>
<ref name="Bear 79">  Bear, J., 1979. Hydraulics of Groundwater. McGraw-Hill. (formula on p.180, equation 5-212)</ref>
<ref name="Bear79">  Bear, J., 1979. Hydraulics of Groundwater. McGraw-Hill. (formula on p.180, equation 5-212)</ref>
</references>
</references>


{{Water Module buttons}}
{{Water Module buttons}}

Revision as of 15:39, 14 December 2020

This testcase simulates a situation where a parcel of land is situated between two waterways, each with a stable but different water level. In combination with continuous rainfall, a characteristic curve will form over time, as shown in the image below.

A parcel of land situated between two waterways during continuous rainfall

Formulas

Due to continuous rainfall and two stable water levels left and right, a specific ground water table curve will form. Part of the rainwater will flow left and part of the it will flow right. Note that the time at which this balance occurs is dependent on the starting situation.

The following formula [1] describes the curve when the ground water levels have become stable:

where:

: distance of the left waterway edge (m)
: water level at x = 0 (m)
: water level at x = L (m)
: distance between both waterways (m)
: horizontal infiltration speed (m / day)
: additional ground water (m/day). Note that this is the amount of rain divided by the freatic storage capacity.

Setup

The following setup has been taken from grondwaterformules.nl


Results

References

  1. Bear, J., 1979. Hydraulics of Groundwater. McGraw-Hill. (formula on p.180, equation 5-212)