2008
DOI: 10.3178/jjshwr.21.353
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Integrated Evaluation of Uncertainty in Hydrological Data and Application in Flood Control Plan

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Cited by 5 publications
(3 citation statements)
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“…We estimated the uncertainty associated with IGF and ECI using standard techniques to calculate the propagation of uncertainty, that is, the square root of the sum of the squared uncertainties (Genereux et al., 2005): εIGF=normalεnormalP2+normalεnormalQ2+normalεET2 ${{\upvarepsilon }}_{\text{IGF}}=\sqrt{{{{\upvarepsilon }}_{\mathrm{P}}}^{2}+{{{\upvarepsilon }}_{\mathrm{Q}}}^{2}+{{{\upvarepsilon }}_{\text{ET}}}^{2}}$ where ε IGF (mm) is the uncertainty of the IGF and ε P , ε Q , and ε ET are the ratios of the uncertainties of the observed values of P, Q, and ET, respectively; ε P was estimated from observational errors and spatial variation as 14%. The observational error of P was assumed to be approximately 10% for tipping masses (McMillan et al., 2012; Sago, 2008), and the spatial error was assumed to be approximately 10%. The source of ε Q was considered to be the errors in water level measurement and the water level‐discharge relationship equation.…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…We estimated the uncertainty associated with IGF and ECI using standard techniques to calculate the propagation of uncertainty, that is, the square root of the sum of the squared uncertainties (Genereux et al., 2005): εIGF=normalεnormalP2+normalεnormalQ2+normalεET2 ${{\upvarepsilon }}_{\text{IGF}}=\sqrt{{{{\upvarepsilon }}_{\mathrm{P}}}^{2}+{{{\upvarepsilon }}_{\mathrm{Q}}}^{2}+{{{\upvarepsilon }}_{\text{ET}}}^{2}}$ where ε IGF (mm) is the uncertainty of the IGF and ε P , ε Q , and ε ET are the ratios of the uncertainties of the observed values of P, Q, and ET, respectively; ε P was estimated from observational errors and spatial variation as 14%. The observational error of P was assumed to be approximately 10% for tipping masses (McMillan et al., 2012; Sago, 2008), and the spatial error was assumed to be approximately 10%. The source of ε Q was considered to be the errors in water level measurement and the water level‐discharge relationship equation.…”
Section: Methodsmentioning
confidence: 99%
“…where ε IGF (mm) is the uncertainty of the IGF and ε P , ε Q , and ε ET are the ratios of the uncertainties of the observed values of P, Q, and ET, respectively; ε P was estimated from observational errors and spatial variation as 14%. The observational error of P was assumed to be approximately 10% for tipping masses (McMillan et al, 2012;Sago, 2008), and the spatial error was assumed to be approximately 10%. The source of ε Q was considered to be the errors in water level measurement and the water level-discharge relationship equation.…”
Section: Uncertainty Of Igfmentioning
confidence: 99%
“…If measurement uncertainty is evaluated in terms of relative error, the error of rainfall observations collected with a tipping bucket is about 10% and the error in discharge measurement is 13% (Sago, 2008); therefore, the error in discharge from Kawamata, which was the sum the reported discharge and water intake is estimated to be 16%. Meanwhile, the measurement error for annual loss, which was annual precipitation minus annual discharge ( P – Q ) was estimated to be 21% (Asano & Suzuki, 2021).…”
Section: Methodsmentioning
confidence: 99%