1980
DOI: 10.1016/0043-1354(80)90040-8
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Eutrophication in peel inlet—II. Identification of critical uncertainties via generalized sensitivity analysis

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Cited by 552 publications
(347 citation statements)
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“…high or low) of the output, and that can be used for mapping and for dominant controls analysis. The idea was first proposed and investigated in Young et al (1978) and Spear and Hornberger (1980). Here, the input samples (typically parameters) are divided into two binary sets, 'behavioural' and 'non-behavioural', depending on whether the associated model simulation exhibits the expected pattern of state variable response or not.…”
Section: Regional Sensitivity Analysis (Or Monte-carlo Filtering)mentioning
confidence: 99%
“…high or low) of the output, and that can be used for mapping and for dominant controls analysis. The idea was first proposed and investigated in Young et al (1978) and Spear and Hornberger (1980). Here, the input samples (typically parameters) are divided into two binary sets, 'behavioural' and 'non-behavioural', depending on whether the associated model simulation exhibits the expected pattern of state variable response or not.…”
Section: Regional Sensitivity Analysis (Or Monte-carlo Filtering)mentioning
confidence: 99%
“…As a consequence, the parameters in these equations may only be calibrated as effective values that will, to some extent, compensate for such sub-grid heterogeneities and any errors in the input data and model structure. However, since there are no adequate data available to constrain the values of these parameters spatially and temporally within the model framework, the calibration of effective parameter values often results in many parameter sets (called "behavioural" models by Spear & Hornberger, 1980), scattered throughout the parameter space, producing acceptable predictions on the basis of one or more performance measures (Franks & Beven, 1999;Beven & Freer, 2001). This is the so-called model equifinality problem.…”
Section: Introductionmentioning
confidence: 99%
“…It is the interaction between the individual parameter values that leads to the model performance being behavioural or non-behavioural in the sense of providing acceptably good fits to any available observations. Therefore, it is helpful to reveal some sensitivity of parameters to the model performance with the generalized sensitivity analysis (GSA) of Spear & Hornberger (1980). Generalized sensitivity analysis evaluates the sensitivity of individual parameters by dividing their values into several sets and comparing the distributions of these sets that give rise to either behavioural or non-behavioural model performance.…”
Section: Introductionmentioning
confidence: 99%
“…A combination of both generalized likelihood uncertainty estimation (GLUE) and global sensitivity analysis (GSA) techniques (Beven and Binley 1992;Spear and Hornberger 1980) were employed to assess model prediction uncertainty and quantitative sensitivity to model parameters. In brief, 100,000 statistically independent parameter sets were generated for each compartment as sampled randomly from previously selected prior distributions which were extracted from literature values/tabulations.…”
Section: Model Assessmentmentioning
confidence: 99%