Fault tree. Boolean context, analysis and mathematical bases

Add to my library

SE4052 V1 Quizzed article

Fault tree. Boolean context, analysis and mathematical bases

Author : Jean-Pierre SIGNORET

Review date: September 2, 2020 | Lire en français

Add to my library Add to my library

Logo Techniques de l'Ingenieur You do not have access to this resource.
Request your free trial access! Free trial

Already subscribed?

Overview

ABSTRACT

The fault tree is a graphical model used in the dependability field for representing the faulty state of a system as a function of the faulty states of its components. Its deductive nature (top down) provides to it a powerful ability of analysis. It shares the same Boolean and probabilistic bases with the reliability diagram modeling and has links with the cause-consequence diagram or the event tree approaches. This article describes how to handle this model as well as the difficulties and solutions to use it qualitatively or quantitatively, it introduces the use of the binary decision diagrams and provides some information about non-coherence aspects.

Read this article from a comprehensive knowledge base, updated and supplemented with articles reviewed by scientific committees.

Read the article

AUTHOR

  • Jean-Pierre SIGNORET : Dependability specialist - Former Chairman of the UTE and AFNOR UF56 (operating safety) commissions - IEC 61025 project manager Fault tree - Member of TOTAL associate professors - 64160 Sedzère, France

 INTRODUCTION

Unlike reliability diagrams (BDF), whose creation date is unknown, fault trees (ADD) have been clearly identified , . The ADD method was developed in 1962 by H.A. Watson as part of the US Air Force's Minuteman project. It immediately proved so effective that it was rapidly adopted in aeronautics, then in the space industry and nuclear industry , and is now used in most industrial sectors, where it is part of the panoply of methods commonly implemented in the field of operational safety (reliability diagrams [SE 4074] , standard CEI 61078 event trees [SE 4050] standard CEI 62502 Markov graphs, norm CEI 61165...

You do not have access to this resource.
Logo Techniques de l'Ingenieur

Exclusive to subscribers. 97% yet to be discovered!

You do not have access to this resource. Click here to request your free trial access!

Already subscribed?


KEYWORDS

Minimal cut sets   |   Minimal tie sets   |   Failure probability

Ongoing reading
Fault tree. Boolean context, analysis and mathematical bases

Article included in this offer

"Safety and risk management"

( 477 articles )

Complete knowledge base

Updated and enriched with articles validated by our scientific committees

Services

A set of exclusive tools to complement the resources

View offer details
Contact us