The performance of storm water best management practices (BMPs) contains many uncertainties that make predicting BMP performance difficult. The objective of this study is to build a BMP performance model that incorporates uncertainty analysis and to evaluate this model using observed total suspended solids (TSS) from detention basin data sets in the International Stormwater BMP Database. The representative storage-treatment performance model, the k-C*model, was chosen to represent BMP performance. Its input parameters, influent event mean concentration (EMC) (Cin), and the areal removal rate constant (k) are considered with the uncertainty analysis. To estimate the variance associated with k, the prediction interval method is applied to the linear regression equation relating hydraulic loading rate (q) to k. To estimate the variance of Cin, observed Cin data in the BMP database are used. This study assumes that both Cin and k can be represented by lognormal distributions. The probability density function of effluent EMC (Cout) is estimated and compared with observed effluent data Cout for three cases: uncertainty in Cin, uncertainty in k, and uncertainty in both Cin and k. This study applies three different uncertainty methods: the derived-distribution method (DDM), Latin hypercube sampling (LHS), and the first-order second-moment (FOSM) method. Results show that LHS is the most efficient method among the three to characterize the uncertainty of Cout in univariate or bivariate cases in the k-C* model. Moreover, the uncertainty of Cout, considering uncertainty in both Cin and k, contains all observed data within a 95% confidence interval. 2011 American Society of Civil Engineers.
|Original language||English (US)|
|Journal||Journal of Hydrologic Engineering|
|State||Published - 2011|
Park, D., Loftis, J. C., & Roesner, L. A. (2011). Performance modeling of storm water best management practices with uncertainty analysis. Journal of Hydrologic Engineering, 16(4), 332--344. https://doi.org/10.1061/(ASCE)HE.1943-5584.0000323