On the Need for Restricting the Probabilistic Analysis in Risk Assessments to Variability

被引:74
作者
Aven, Terje [1 ]
机构
[1] Univ Stavanger, N-4036 Stavanger, Norway
关键词
Aleatory uncertainties; epistemic uncertainties; risk assessment; UNCERTAINTY;
D O I
10.1111/j.1539-6924.2009.01314.x
中图分类号
R1 [预防医学、卫生学];
学科分类号
1004 ; 120402 ;
摘要
It is common perspective in risk analysis that there are two kinds of uncertainties: i) variability as resulting from heterogeneity and stochasticity (aleatory uncertainty) and ii) partial ignorance or epistemic uncertainties resulting from systematic measurement error and lack of knowledge. Probability theory is recognized as the proper tool for treating the aleatory uncertainties, but there are different views on what is the best approach for describing partial ignorance and epistemic uncertainties. Subjective probabilities are often used for representing this type of ignorance and uncertainties, but several alternative approaches have been suggested, including interval analysis, probability bound analysis, and bounds based on evidence theory. It is argued that probability theory generates too precise results when the background knowledge of the probabilities is poor. In this article, we look more closely into this issue. We argue that this critique of probability theory is based on a conception of risk assessment being a tool to objectively report on the true risk and variabilities. If risk assessment is seen instead as a method for describing the analysts' (and possibly other stakeholders') uncertainties about unknown quantities, the alternative approaches (such as the interval analysis) often fail in providing the necessary decision support.
引用
收藏
页码:354 / 360
页数:7
相关论文
共 20 条
  • [1] [Anonymous], 2003, FDN RISK ANAL KNOWLE
  • [2] How useful is quantitative risk assessment?
    Apostolakis, GE
    [J]. RISK ANALYSIS, 2004, 24 (03) : 515 - 520
  • [3] Aven T., 2008, Risk Analysis
  • [4] Bernardo J. M., 2009, BAYESIAN THEORY, V405
  • [5] BERNOULLI J, 1896, Q J EC KLASSIKER EXA, P108
  • [6] De Finetti Bruno., 1977, Bull. Amer. Math. Soc, V83, P94, DOI [DOI 10.1090/S0002-9904-1977-14188-8PII, 10.1090/S0002-9904-1977-14188-8 PII]
  • [7] de Laplace PS, 1814, THEORIE ANAL PROBABI
  • [8] de Rocquigny E, 2008, Uncertainty in industrial practice: a guide to quantitative uncertainty management
  • [9] DUBOIS D, 2007, IEEE C CYB SYST DUBL
  • [10] Possibility theory and statistical reasoning
    Dubois, Didier
    [J]. COMPUTATIONAL STATISTICS & DATA ANALYSIS, 2006, 51 (01) : 47 - 69