2012
DOI: 10.1002/hyp.9310
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Effect of temporal resolution of water level and temperature inputs on numerical simulation of groundwater–surface water flux exchange in a heavily modified urban river

Abstract: Groundwater interacts with surface water features nearly in all types of landscapes. Understanding these interactions has practical consequences on the quantity and quality of water in either system, because the depletion or contamination of one of the systems will eventually affect the other one. Many studies have shown that the use of heat as natural tracer in conjunction with water level measurements is an effective method for estimating water flow (fluxes) between groundwater and surface water. A number of… Show more

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Cited by 7 publications
(4 citation statements)
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“…Numerical models which couple water flow equations in porous media with the heat transport equation in 2-D or 3-D. These models are divided into two categories based on the numerical scheme: finite differences (Anderson et al, 2011;Anibas et al, 2009;Constantz et al, 2002Constantz et al, , 2013Constantz, 2008;Ebrahim et al, 2013;Lewandowski et al, 2011;Mutiti and Levy, 2010;Rühaak et al, 2008;Schornberg et al, 2010) or finite elements (Kalbus et al, 2009;Mouhri et al, 2013).…”
Section: Temperature As a Tracer Of The Flow -The Local Scalementioning
confidence: 99%
“…Numerical models which couple water flow equations in porous media with the heat transport equation in 2-D or 3-D. These models are divided into two categories based on the numerical scheme: finite differences (Anderson et al, 2011;Anibas et al, 2009;Constantz et al, 2002Constantz et al, , 2013Constantz, 2008;Ebrahim et al, 2013;Lewandowski et al, 2011;Mutiti and Levy, 2010;Rühaak et al, 2008;Schornberg et al, 2010) or finite elements (Kalbus et al, 2009;Mouhri et al, 2013).…”
Section: Temperature As a Tracer Of The Flow -The Local Scalementioning
confidence: 99%
“…This is not a new concept, as the river network corresponds to drains collecting regional groundwater ( Fig. 1a), which sustain the network during low flow period (Ellis et al, 2007;Pinder and Jones, 1969;Tóth, 1963). These large-scale structural heterogeneities can also generate local conditions that favour local re-infiltration of river water towards the aquifer system (Boano et al, 2010a;Cardenas, 2009a;Cardenas, 2009b;Fleckenstein et al, 2006).…”
Section: A Multi-scale Issue Structured Around the River Networkmentioning
confidence: 99%
“…Numerical models which couple water flow equations in porous media with the heat transport equation in 2-D or 3-D. These models are divided into two categories based on the numerical scheme: finite differences (Anderson et al, 2011;Anibas et al, 2009;Constantz et al, 2002Constantz et al, , 2013Constantz, 2008;Ebrahim et al, 2013;Lewandowski et al, 2011;Mutiti and Levy, 2010;Rühaak et al, 2008;Schornberg et al, 2010) or finite elements (Kalbus et al, 2009;Mouhri et al, 2013).…”
Section: Temperature As a Tracer Of The Flow -The Local Scalementioning
confidence: 99%
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