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Methods for global sensitivity analysis in life cycle assessment
by
de Boer, Imke J. M.
, Groen, Evelyne A.
, Heijungs, Reinout
, Bokkers, Eddie A. M.
in
Case studies
/ Computer applications
/ Correlation
/ Correlation analysis
/ Correlation coefficient
/ Correlation coefficients
/ Design analysis
/ Design engineering
/ Design parameters
/ Earth and Environmental Science
/ Electric power generation
/ Electricity
/ Emission analysis
/ emissions factor
/ Environment
/ Environmental Chemistry
/ Environmental Economics
/ Environmental Engineering/Biotechnology
/ Environmental impact
/ fisheries
/ Impact analysis
/ inventories
/ Key issue analysis
/ Life cycle analysis
/ Life cycle assessment
/ Life cycle engineering
/ Life cycles
/ Matrices (mathematics)
/ Methods
/ Optimization
/ Parameter sensitivity
/ Parameter uncertainty
/ Random balance design
/ Regression
/ Regression analysis
/ Regression coefficients
/ Sampling
/ Sampling designs
/ Sensitivity analysis
/ Sobol’ sensitivity index
/ temporal variation
/ Uncertainties in Lca
/ uncertainty
/ Variance
/ Variance decomposition
2017
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Methods for global sensitivity analysis in life cycle assessment
by
de Boer, Imke J. M.
, Groen, Evelyne A.
, Heijungs, Reinout
, Bokkers, Eddie A. M.
in
Case studies
/ Computer applications
/ Correlation
/ Correlation analysis
/ Correlation coefficient
/ Correlation coefficients
/ Design analysis
/ Design engineering
/ Design parameters
/ Earth and Environmental Science
/ Electric power generation
/ Electricity
/ Emission analysis
/ emissions factor
/ Environment
/ Environmental Chemistry
/ Environmental Economics
/ Environmental Engineering/Biotechnology
/ Environmental impact
/ fisheries
/ Impact analysis
/ inventories
/ Key issue analysis
/ Life cycle analysis
/ Life cycle assessment
/ Life cycle engineering
/ Life cycles
/ Matrices (mathematics)
/ Methods
/ Optimization
/ Parameter sensitivity
/ Parameter uncertainty
/ Random balance design
/ Regression
/ Regression analysis
/ Regression coefficients
/ Sampling
/ Sampling designs
/ Sensitivity analysis
/ Sobol’ sensitivity index
/ temporal variation
/ Uncertainties in Lca
/ uncertainty
/ Variance
/ Variance decomposition
2017
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Methods for global sensitivity analysis in life cycle assessment
by
de Boer, Imke J. M.
, Groen, Evelyne A.
, Heijungs, Reinout
, Bokkers, Eddie A. M.
in
Case studies
/ Computer applications
/ Correlation
/ Correlation analysis
/ Correlation coefficient
/ Correlation coefficients
/ Design analysis
/ Design engineering
/ Design parameters
/ Earth and Environmental Science
/ Electric power generation
/ Electricity
/ Emission analysis
/ emissions factor
/ Environment
/ Environmental Chemistry
/ Environmental Economics
/ Environmental Engineering/Biotechnology
/ Environmental impact
/ fisheries
/ Impact analysis
/ inventories
/ Key issue analysis
/ Life cycle analysis
/ Life cycle assessment
/ Life cycle engineering
/ Life cycles
/ Matrices (mathematics)
/ Methods
/ Optimization
/ Parameter sensitivity
/ Parameter uncertainty
/ Random balance design
/ Regression
/ Regression analysis
/ Regression coefficients
/ Sampling
/ Sampling designs
/ Sensitivity analysis
/ Sobol’ sensitivity index
/ temporal variation
/ Uncertainties in Lca
/ uncertainty
/ Variance
/ Variance decomposition
2017
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Methods for global sensitivity analysis in life cycle assessment
Journal Article
Methods for global sensitivity analysis in life cycle assessment
2017
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Overview
Purpose
Input parameters required to quantify environmental impact in life cycle assessment (LCA) can be uncertain due to e.g. temporal variability or unknowns about the true value of emission factors. Uncertainty of environmental impact can be analysed by means of a global sensitivity analysis to gain more insight into output variance. This study aimed to (1) give insight into and (2) compare methods for global sensitivity analysis in life cycle assessment, with a focus on the inventory stage.
Methods
Five methods that quantify the contribution to output variance were evaluated: squared standardized regression coefficient, squared Spearman correlation coefficient, key issue analysis, Sobol’ indices and random balance design. To be able to compare the performance of global sensitivity methods, two case studies were constructed: one small hypothetical case study describing electricity production that is sensitive to a small change in the input parameters and a large case study describing a production system of a northeast Atlantic fishery. Input parameters with relative small and large input uncertainties were constructed. The comparison of the sensitivity methods was based on four aspects: (I) sampling design, (II) output variance, (III) explained variance and (IV) contribution to output variance of individual input parameters.
Results and discussion
The evaluation of the sampling design (I) relates to the computational effort of a sensitivity method. Key issue analysis does not make use of sampling and was fastest, whereas the Sobol’ method had to generate two sampling matrices and, therefore, was slowest. The total output variance (II) resulted in approximately the same output variance for each method, except for key issue analysis, which underestimated the variance especially for high input uncertainties. The explained variance (III) and contribution to variance (IV) for small input uncertainties were optimally quantified by the squared standardized regression coefficients and the main Sobol’ index. For large input uncertainties, Spearman correlation coefficients and the Sobol’ indices performed best. The comparison, however, was based on two case studies only.
Conclusions
Most methods for global sensitivity analysis performed equally well, especially for relatively small input uncertainties. When restricted to the assumptions that quantification of environmental impact in LCAs behaves linearly, squared standardized regression coefficients, squared Spearman correlation coefficients, Sobol’ indices or key issue analysis can be used for global sensitivity analysis. The choice for one of the methods depends on the available data, the magnitude of the uncertainties of data and the aim of the study.
Publisher
Springer Berlin Heidelberg,Springer Nature B.V
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