2016
DOI: 10.1007/s11269-016-1383-x
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Model for Estimating the Time of Concentration in Watersheds

Abstract: The time of concentration for a watershed is an essential parameter to the design of any hydrological project. In this study, a time of concentration estimation-model that uses variables obtained by monitoring rainfall-runoff events in a rural watershed of a tropical climate is proposed. In developing the model, the relationship between the time of concentration and independent variables was verified using a linear correlation matrix. Two variables with the highest correlation coefficient were selected to deri… Show more

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Cited by 21 publications
(21 citation statements)
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“…The basin concentration time is estimated using the formulation of Bransby Williams (Almeida et al, 2015), which depends on the main channel length L, the catchment area A and the average catchment slope S: t c = 0.605 L A 0.1 S 0.2 . The basin concentration time represents the time required for a single raindrop to travel from the hydraulically most distant point in the watershed to the outlet.…”
Section: Appendix A: Basin Characteristic Timesmentioning
confidence: 99%
“…The basin concentration time is estimated using the formulation of Bransby Williams (Almeida et al, 2015), which depends on the main channel length L, the catchment area A and the average catchment slope S: t c = 0.605 L A 0.1 S 0.2 . The basin concentration time represents the time required for a single raindrop to travel from the hydraulically most distant point in the watershed to the outlet.…”
Section: Appendix A: Basin Characteristic Timesmentioning
confidence: 99%
“…The UH only requires a decay parameter corresponding to the lag or response time of the considered basin, which controls the delay between the rainfall event and the resulting streamflow peak. This is estimated with the Epsey method (Almeida et al, 2014), which requires the basin area, perime- ter, and the maximum and minimum elevations along the basin main river. The UH lag time is also used as a free parameter during calibration (Table 2).…”
Section: Modelsmentioning
confidence: 99%
“…The exploration of HS implementation in hydrology has led to parameter estimation in the nonlinear Muskingum model [34], in the same model using a hybrid algorithm [35], in optimal groundwater remediation designs [36], in the optimization of storage operation [37], the estimation of design storms [38], the conceptual modeling of rain-runoff transformation considering seasonal variations [39], the estimation of time of concentration in basins [40], and the adjustment of Extreme Value Distribution (Type I) for two populations in series of annual maximum flows [17].…”
Section: Introductionmentioning
confidence: 99%