2006
DOI: 10.1016/j.sedgeo.2005.11.009
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Modeling complex flow in a karst aquifer

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Cited by 52 publications
(37 citation statements)
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“…6): (1) the northern and southern boundaries were defined as specified head, corresponding to available groundwater head measurements of the regional flow regime; (2) the eastern boundary was defined as specified flow from the adjacent catchment; (3) the western boundary was chosen as a no-flow boundary, according to the abundance of comparatively impermeable geological sequences (see above); and (4) the Birs River was simulated as General Head Boundary (GHB), where river infiltration and groundwater exfiltration are calculated in relation to the difference between river level and hydraulic groundwater head, as well as a conductance of the river bed. Modeling the complex flow using a finite-difference approach, with drain networks, representing the conduit component of model outflow, was achieved by using generalized drain features (Quinn et al, 2006). Two drains were introduced in model layer 4 corresponding to information obtained from (a) boreholes, indicating that voids were generally encountered at the bottom of the weathering zone; (b) the 1996 dye tracer test and (c) the location of fracture joints (Figs.…”
Section: -D Geological and Hydrogeological Model (3-d Hgm)mentioning
confidence: 99%
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“…6): (1) the northern and southern boundaries were defined as specified head, corresponding to available groundwater head measurements of the regional flow regime; (2) the eastern boundary was defined as specified flow from the adjacent catchment; (3) the western boundary was chosen as a no-flow boundary, according to the abundance of comparatively impermeable geological sequences (see above); and (4) the Birs River was simulated as General Head Boundary (GHB), where river infiltration and groundwater exfiltration are calculated in relation to the difference between river level and hydraulic groundwater head, as well as a conductance of the river bed. Modeling the complex flow using a finite-difference approach, with drain networks, representing the conduit component of model outflow, was achieved by using generalized drain features (Quinn et al, 2006). Two drains were introduced in model layer 4 corresponding to information obtained from (a) boreholes, indicating that voids were generally encountered at the bottom of the weathering zone; (b) the 1996 dye tracer test and (c) the location of fracture joints (Figs.…”
Section: -D Geological and Hydrogeological Model (3-d Hgm)mentioning
confidence: 99%
“…Kovacs, 2003). Klimchouk et al (2000) discussed the evolution of karst aquifers and Quinn et al (2006) summarized the existing modeling approaches for simulating flow in karst environments. In the appendix these include: (1) models using equivalent porous medium in which flow is governed by Darcy's law (Anderson and Woessner, 1992); (2) models in which the preferred flow paths are simulated with a very high hydraulic conductivity relative to the surrounding matrix material (double porosity); (e.g.…”
Section: Introductionmentioning
confidence: 99%
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“…Some researchers have developed numerical models of coastal karstified aquifers combining two of the aforementioned methods: the equivalent porous medium and the discrete fracture approach (Clemens et al 1996, Kiraly 1998, Graf and Therrien 2005, Quinn et al 2006, Papadopoulou et al 2010b.…”
Section: Introductionmentioning
confidence: 99%
“…In MODFLOW a continuous branching network of drain cells with drain elevation and conductance is used as an analogue to a karst conduit. The drain cell feature is available in MODFLOW to simulate agricultural drains that remove water from an aquifer at a rate proportional to the difference in water level and some fixed drain elevation (Quinn and Tomasko, 2000;Quinn et al, 2006). Sun and Painter (2004) QTRACER is a computer program developed to analyse breakthrough curve data obtained from tracer studies in karst and fractured-rock aquifers (Field, 1999 …”
Section: Alternative Approachesmentioning
confidence: 99%