1970
DOI: 10.1061/jsedai.0001078
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Predicting Effects of Dead Zones on Stream Mixing

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Cited by 129 publications
(10 citation statements)
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“…The term "immobile zone" is a general concept as it can refer to stagnant zones (distinguished by lowvelocity regions) but also RZs (characterized by enclosed rotating flow regions). The classic MIM theory is also widely applied in modeling transport in unsaturated soils with different water contents and/or adsorption (Bond & Wierenga, 1990;Bosma et al, 1993;Padilla et al, 1999;van Genuchten & Wierenga, 1976) and streams or rivers with solute storage areas (called the transient storage model ;Bencala, 1983;Kim et al, 1992;Thackston & Schnelle, 1970). The traditional MIM model conceptualizes the transport domain as having mobile and immobile regions that are uniformly distributed along the main flow direction, with their proportion determined by the volume ratio (θ).…”
Section: Distributed Mim Model With Physically Based Local Parametersmentioning
confidence: 99%
“…The term "immobile zone" is a general concept as it can refer to stagnant zones (distinguished by lowvelocity regions) but also RZs (characterized by enclosed rotating flow regions). The classic MIM theory is also widely applied in modeling transport in unsaturated soils with different water contents and/or adsorption (Bond & Wierenga, 1990;Bosma et al, 1993;Padilla et al, 1999;van Genuchten & Wierenga, 1976) and streams or rivers with solute storage areas (called the transient storage model ;Bencala, 1983;Kim et al, 1992;Thackston & Schnelle, 1970). The traditional MIM model conceptualizes the transport domain as having mobile and immobile regions that are uniformly distributed along the main flow direction, with their proportion determined by the volume ratio (θ).…”
Section: Distributed Mim Model With Physically Based Local Parametersmentioning
confidence: 99%
“…The average time spent by a molecule in the transient storage zone (T sto , T) is evaluated as (Thackston and Schnelle, 1970)…”
Section: Metrics and Hydrologic Interpretation Of Tsm Resultsmentioning
confidence: 99%
“…A robust assessment of transient storage parameters would not only improve the model fit of tracer transport and increase parameter identifiability, but it might also lead to a more robust interpretation of the physical processes controlling solute transport in streams. Model parameters are often used to calculate metrics on the solute exchange between the stream channel and the transient storage zone and the residence time of solutes in the coupled system (Thackston and Schnelle, 1970;Morrice et al, 1997;Hart et al, 1999;Runkel, 2002). These metrics are pivotal for addressing the potential for nutrient cycling, microbial activity, and the development of hotspots in river ecosystems (Triska et al, 1989;Mulholland et al, 1997;Smith, 2005;Krause et al, 2017).…”
Section: Introductionmentioning
confidence: 99%
“…From the measured water depth in the stream channel and other streambed characteristics we evaluated the Darcy‐Weisbach friction factor ( f [−]). This quantity has been related to streambed complexity and in‐stream storage zones and its formulation reads (Bencala & Walters, 1983; Hart et al., 1999; Thackston & Schnelle, 1970): f=8g·d·Sv2 $f=\frac{8g\cdot d\cdot S}{{v}^{2}}$ where g [L/T 2 ] is the gravitational constant, S [L/L] is the slope of the energy grade line estimated from the stream channel slope (Zarnetske et al., 2007), d [L] is the average water depth measured in the stream channel.…”
Section: Methodsmentioning
confidence: 99%
“…We evaluated the average residence time of a tracer molecule in the transient storage zone ( RT s [T]) and the average time a tracer molecule remains in the stream channel before passing into the storage zone ( RT Q [T]) (Runkel, 2002; Thackston & Schnelle, 1970): normalRnormalTQ=1α ${\mathrm{R}\mathrm{T}}_{Q}=\frac{1}{\alpha }$ normalRnormalTS=ATSα·A ${\mathrm{R}\mathrm{T}}_{S}=\frac{{A}_{\mathrm{T}\mathrm{S}}}{\alpha \cdot A}$ …”
Section: Methodsmentioning
confidence: 99%