1995
DOI: 10.14796/jwmm.r183-17
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Characteristic Width and Infiltration for Continuous SWMM

Abstract: A SWMM computer model was developed for the Detroit Water and Sewerage Department (DWSD) collection system to gain an understanding of overflows of combined and wet sanitary sewage (Camp, Dresser and McKee, 1993). This system serves both the City ofDetroit and surrounding communities, with a service area of 800 square miles (2067 km 2), which includes both combined and separated service areas. It contains a number of complex interconnections, loops, and overflow points within the system. Both SWMM EXTRAN and S… Show more

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Cited by 4 publications
(5 citation statements)
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“…Similar arguments apply to the subcatchment geometry: for instance, the subcatchment "width" parameter is best understood to control the mean non-channelized flow path length 𝐴𝐴 L𝐿 , as 𝐴𝐴 𝐴𝐴= L𝐿𝐿𝐿 (Rossman & Huber, 2016). Travel time, runoff attenuation, and hydrograph properties are sensitive to this parameter (Brink & TenBroek, 1995;Li et al, 2014;James et al, 2010). SWMM allows users to calibrate W, but it remains difficult to interpret whether calibrated values are "reasonable."…”
Section: Effective Model Parameters In Swmmmentioning
confidence: 99%
See 1 more Smart Citation
“…Similar arguments apply to the subcatchment geometry: for instance, the subcatchment "width" parameter is best understood to control the mean non-channelized flow path length 𝐴𝐴 L𝐿 , as 𝐴𝐴 𝐴𝐴= L𝐿𝐿𝐿 (Rossman & Huber, 2016). Travel time, runoff attenuation, and hydrograph properties are sensitive to this parameter (Brink & TenBroek, 1995;Li et al, 2014;James et al, 2010). SWMM allows users to calibrate W, but it remains difficult to interpret whether calibrated values are "reasonable."…”
Section: Effective Model Parameters In Swmmmentioning
confidence: 99%
“…Similar arguments apply to the subcatchment geometry: for instance, the subcatchment “width” parameter is best understood to control the mean non‐channelized flow path length trueL¯ $\bar{L}$, as A=L¯W $A=\bar{L}W$ (Rossman & Huber, 2016). Travel time, runoff attenuation, and hydrograph properties are sensitive to this parameter (Brink & TenBroek, 1995; Li et al., 2014; James et al., 2010). SWMM allows users to calibrate W , but it remains difficult to interpret whether calibrated values are “reasonable.” Expressing the width parameter as W = k width A (Guo & Urbonas, 2009; James et al., 2010), where kwidth=1L¯ ${k}_{width}=\frac{1}{\bar{L}}$ allows the finite maximum overland flow path length (i.e., the length prior to channel formation, usually in the range 0–150 m (James et al., 2010; Rossman & Huber, 2016)), to provide a physical bound on k width .…”
Section: Introductionmentioning
confidence: 99%
“…Previous studies have demonstrated that reducing widths by large amounts to simulate delayed inflow significantly reduces the amount of water entering the system. Water in these basins has a longer time of travel, and therefore experience increased amounts of infiltration and evaporation (Brink and TenBroek, 1995). For this reason, the basins representing indirect inflow were placed in a separate RUNOFF block in which evaporation was turned off and the infiltration rates were high.…”
Section: ----------------------------mentioning
confidence: 99%
“…To adjust this, the GDRSS model was initially formulated using calculated widths that assumed 15 meters (50 feet) of overland flow. A new element, a routing channel, was developed to simulate the flow routing that takes place in the collection system within each subbasin or in the concentrated flow channel areas, as documented by Brink and TenBroek (1994). This routing channel was initially formulated as a single flat channel with dimensions tied to the subbasin area.…”
Section: Large Subbasin Issuesmentioning
confidence: 99%