Calculation of the top event probability plays a central role in quantitative fault tree analysis, as it serves as a basis for many other dependability metrics, such as the availability, reliability, and component importance. This value can be computed exactly using the techniques from the next chapter. However, for large fault trees, the exact calculation can be infeasible. In such cases, the top event probability can be efficiently approximated using the minimal cut set list, calculating the probability of each cut set. This chapter outlines three of these methods, detailing their assumptions and precision.

错误:搜索内容不能为空,请输入英文关键词
错误:关键词超出字数限制,请精简
高级检索

Probabilistic Analysis via Minimal Cut Sets

  • Mariëlle Stoelinga,
  • Enno Ruijters,
  • Pavel Krčál

摘要

Calculation of the top event probability plays a central role in quantitative fault tree analysis, as it serves as a basis for many other dependability metrics, such as the availability, reliability, and component importance. This value can be computed exactly using the techniques from the next chapter. However, for large fault trees, the exact calculation can be infeasible. In such cases, the top event probability can be efficiently approximated using the minimal cut set list, calculating the probability of each cut set. This chapter outlines three of these methods, detailing their assumptions and precision.