2015
DOI: 10.5194/hess-19-3557-2015
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Improving multi-objective reservoir operation optimization with sensitivity-informed dimension reduction

Abstract: Abstract. This study investigates the effectiveness of a sensitivity-informed method for multi-objective operation of reservoir systems, which uses global sensitivity analysis as a screening tool to reduce computational demands. Sobol's method is used to screen insensitive decision variables and guide the formulation of the optimization problems with a significantly reduced number of decision variables. This sensitivity-informed method dramatically reduces the computational demands required for attaining high-… Show more

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Cited by 28 publications
(18 citation statements)
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References 47 publications
(43 reference statements)
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“…Variance-based GSA has also been applied (a) to guide reduction of model complexity, e.g., by setting the value of a parameter which is deemed as uninfluential to the variance of a target model output (e.g., Fu et al, 2012;Chu et al, 2015;Punzo et al, 2015) and (b) in the context of uncertainty quantification (Saltelli et al, 2008;Pianosi et al, 2016;Colombo et al, 2016). Only limited attention has been devoted to assessing the relative effects of uncertain model parameters to the first four statistical moments of the target model output.…”
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confidence: 99%
“…Variance-based GSA has also been applied (a) to guide reduction of model complexity, e.g., by setting the value of a parameter which is deemed as uninfluential to the variance of a target model output (e.g., Fu et al, 2012;Chu et al, 2015;Punzo et al, 2015) and (b) in the context of uncertainty quantification (Saltelli et al, 2008;Pianosi et al, 2016;Colombo et al, 2016). Only limited attention has been devoted to assessing the relative effects of uncertain model parameters to the first four statistical moments of the target model output.…”
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confidence: 99%
“…Since more than one objective should be considered, MOLTGS problems cannot be solved directly by single-objective optimizers, such as mathematical programming (linear, nonlinear and dynamic) and heuristic algorithms (HAs) [8], [9]. Thus, some conversion processes can be adopted to transform the MOP into a mono-objective problem with constraints, weights or penalties [10]. Wang et al [11] proposed a constraint technique for transforming the vector optimization problem involving multiple stakeholders into a scalar problem with hydropower as the objective and the other two factors as constraints.…”
Section: Introductionmentioning
confidence: 99%
“…Regarding another well-known 'high dimensionality' in the PSO framework, the original simulation model is usually replaced by a surrogate model for simplification. The surrogate should preserve and describe the main features of the original model (Chu et al, 2015;Shaw et al, 2017;Zhang et al, 2017). The subtle combination of the PSO framework and a surrogate model has indeed made some achievements in addressing inflow stochasticity and dimensional curse of multireservoir hydropower (Glotic and Zamuda, 2015;Valdes et al, 1992) and flood control operations (Zhang et al, 2019), but is seldom utilized in large-scale impoundment operation.…”
Section: Introductionmentioning
confidence: 99%