Parameter Uncertainty Propagation in a Rainfall–Runoff Model; Case Study: Karoon-III River Basin
Autor: | Homa Razmkhah |
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Rok vydání: | 2018 |
Předmět: |
Propagation of uncertainty
010504 meteorology & atmospheric sciences Hydrological modelling Cumulative distribution function 0208 environmental biotechnology Monte Carlo method 02 engineering and technology 01 natural sciences Standard deviation Physics::Geophysics 020801 environmental engineering Latin hypercube sampling Statistics Probability distribution 0105 earth and related environmental sciences Water Science and Technology Parametric statistics Mathematics |
Zdroj: | Water Resources. 45:34-49 |
ISSN: | 1608-344X 0097-8078 |
DOI: | 10.1134/s0097807817050074 |
Popis: | Conceptual hydrological models are popular tools for simulating land phase of hydrological cycle. Uncertainty arises from a variety of sources such as input error, calibration and parameters. Hydrologic modeling researches indicate that parametric uncertainty has been considered as one of the most important source. The objective of this study was to evaluate parameter uncertainty and its propagation in rainfall-runoff modeling. This study tried to model daily flows and calculate uncertainty bounds for Karoon-III basin, Southwest of Iran, using HEC-HMS (SMA). The parameters were represented by probability distribution functions (PDF), and the effect on simulated runoff was investigated using Latin Hypercube Sampling (LHS) on Monte Carlo (MC). Three chosen parameters, based on sensitivity analysis, were saturated-hydraulic-conductivity (Ks), Clark storage coefficient (R) and time of concentration (t c ). Uncertainty associated with parameters were accounted for, by representing each with a probability distribution. Uncertainty bounds was calculated, using parameter sets captured from LHS on parameters PDF of sub-basins and propagating to the model. Results showed that maximum reliability (11%) resulted from Ks propagating. For three parameters, underestimation was more than overestimation. Maximum sharpness and standard deviation (STD) was resulted from propagating Ks. Cumulative Distribution Function (CDF) of flow and uncertainty bounds showed that as flow increased, the width of uncertainty bounds increased for all parameters. |
Databáze: | OpenAIRE |
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