4.4 Article

Error propagation methods for LCA-a comparison

Journal

INTERNATIONAL JOURNAL OF LIFE CYCLE ASSESSMENT
Volume 19, Issue 7, Pages 1445-1461

Publisher

SPRINGER HEIDELBERG
DOI: 10.1007/s11367-014-0751-0

Keywords

Analytical methods; Gaussian error propagation; IOA; LCA; Monte Carlo; Sampling methods; Uncertainty

Funding

  1. Sustainability Consortium
  2. National eResearch Collaboration Tools and Resources project (NeCTAR) through its Industrial Ecology Virtual Laboratory
  3. Australian Research Council [DP0985522, DP130101293]
  4. Australian Research Council [DP0985522] Funding Source: Australian Research Council

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The analysis of uncertainty in life cycle assessment (LCA) studies has been a topic for more than 10 years, and many commercial LCA programs now feature a sampling approach called Monte Carlo analysis. Yet, a full Monte Carlo analysis of a large LCA system, for instance containing the 4,000 unit processes of ecoinvent v2.2, is rarely carried out by LCA practitioners. One reason for this is computation time. An alternative faster than Monte Carlo method is analytical error propagation by means of a Taylor series expansion; however, this approach suffers from being explained in the literature in conflicting ways, hampering implementation in most software packages for LCA. The purpose of this paper is to compare the two different approaches from a theoretical and practical perspective. In this paper, we compare the analytical and sampling approaches in terms of their theoretical background and their mathematical formulation. Using three case studies-one stylized, one real-sized, and one input-output (IO)-based-we approach these techniques from a practical perspective and compare them in terms of speed and results. Depending on the precise question, a sampling or an analytical approach provides more useful information. Whenever they provide the same indicators, an analytical approach is much faster but less reliable when the uncertainties are large. For a good analysis, analytical and sampling approaches are equally important, and we recommend practitioners to use both whenever available, and we recommend software suppliers to implement both.

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