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최소절단집합과 최소경로집합을 이용한 구조 및 신뢰성 중요도 척도의 개발 및 적용Development and Implementation of Measures for Structural and Reliability Importance by Using Minimal Cut Sets and Minimal Path Sets

Other Titles
Development and Implementation of Measures for Structural and Reliability Importance by Using Minimal Cut Sets and Minimal Path Sets
Authors
최성운
Issue Date
Mar-2012
Publisher
대한안전경영과학회
Keywords
Structural and Reliability Importance; MCS; MPS; Series-Parallel; k Out of n; Bridge; State Structure Function; Component States; TPM Metrics.; Structural and Reliability Importance; MCS; MPS; Series-Parallel; k Out of n; Bridge; State Structure Function; Component States; TPM Metrics.
Citation
대한안전경영과학회지, v.14, no.1, pp.225 - 233
Journal Title
대한안전경영과학회지
Volume
14
Number
1
Start Page
225
End Page
233
URI
https://scholarworks.bwise.kr/gachon/handle/2020.sw.gachon/80789
ISSN
1229-6783
Abstract
The research discusses interrelationship of structural and reliability importance measures which used in the probabilistic safety assessment. The most frequently used component importance measures, such as Birnbaum's Importance (BI), Risk Reduction (RR), Risk Reduction Worth (RRW), RA (Risk Achievement), Risk Achievement Worth (RAW), Fussel Vesely (FV) and Critically Importance (CI) can be derived from two structure importance measures that are developed based on the size and the number of Minimal Path Set (MPS) and Minimal Cut Set (MCS). In order to show an effectiveness of importance measures which is developed in this paper, the three representative functional structures, such as series-parallel, k out of n and bridge are used to compare with Birnbaum's Importance measure. In addition, the study presents the implementation examples of Total Productive Maintenance (TPM) metrics and alternating renewal process models with exponential distribution to calculate the availability and unavailability of component facility for improving system performances. System state structure functions in terms of component states can be converted into the system availability (unavailability) functions by substituting the component reliabilities (unavailabilities) for the component states. The applicable examples are presented in order to help the understanding of practitioners.
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