Systems Reliability and Risk Analysis

Ernst G. Frankel This book has its origin in lecture notes developed over several years for use in a course in Systems Reliability for engineers concerned with the design of physical systems such as civil structures, power plants, and transport vehicles of all types. Increasing public concern with t...

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Bibliographic Details
Main Author: Frankel, E.G.
Format: eBook
Language:English
Published: Dordrecht Springer Netherlands 1984, 1984
Edition:1st ed. 1984
Series:Engineering Applications of Systems Reliability and Risk Analysis
Subjects:
Online Access:
Collection: Springer Book Archives -2004 - Collection details see MPG.ReNa
Table of Contents:
  • 7.2 Chi-Square Approximation to Multinominal Density
  • 7.3 Testing Hypothesis Using Chi-Square Density
  • 7.4 Test to Determine if the Observed nij’s Are From a Markov Chain with Transition Probabilities Pij
  • 7.5 Test to Determine Stationarity of Transition Probabilities
  • 7.6 Test to Determine Independence of Observed Transition Frequencies nij
  • 7.7 Test to Determine if Process is First or Second Order Markov Chain
  • 7.8 Test to Determine if Markov Chains Are Identical
  • 7.9 Example of Chi-Square Tests
  • 7.10 The Likelihood Ratio Tests
  • 7.11 Continuous Time Parameter Markov Processes
  • 8.0 The Generalized Failure Process for Nonmaintained Systems
  • 8.1 Solution Using Laplace Transforms
  • 8.2 Stand-By (Off Line) Redundant System
  • 8.3 Series System
  • 8.4 Redundant (On Line) Parallel System
  • 8.5 State Dependent Reliability Models
  • 8.6Linear Stress Models
  • 8.7 The Effect of Switching
  • 9.0 Analyses of Maintained System
  • 9.1 Systems Availability
  • 11.5 Use of Networks in the Analysis of Interactive Systems Reliability, Maintainability, and Availability
  • 12.0 Application Of Fault Tree And Other Network Techniques
  • 12.1 Implementation of Fault Tree Analysis
  • 13.0 Reliability And Risk In Perspective
  • 13.1 Analysis of Risk
  • 13.2 Issues and Concerns
  • Tables
  • Standard Normal Curve
  • Table of Exponential Functions
  • Required Number of Failures
  • t-Function
  • Gamma Function
  • 9.2 Markov Models for Maintained Systems
  • 9.3 Development of the General Expression for the Mean Time to Failure of a Markov Chain
  • 9.4 Models of Maintained Systems With Redundant Off-Line Components
  • Appendix 9.A Analysis of Non-Markovian Systems
  • Appendix 9.B Introduction to Flowgraphs
  • Appendix 9.C Introduction to GERT
  • 10.0 Strategies for Repair Policies
  • 10.0.1 General Repair Strategy Determination
  • 10.0.2 Cost of Scheduled Overhauls and Inspections
  • 10.0.3 Spare Part Inventory Provisioning
  • 10.1 Use of Dynamic Programming in Systems Reliability
  • 10.2 The Use of the Lagrange Multiplier Method
  • 10.3 Optimum Maintenance Policies by Dynamic Programming
  • 10.4 Spare Part Provisioning Models
  • 10.5 Systems Performance Evaluation
  • 11.0 Effects Of Component Interaction
  • 11.1 Effect of Interaction of Component Reliability
  • 11.2 Analysis of Wear Rates
  • 11.3 Component Reliability
  • 11.4 System Reliability
  • Preface
  • 1.0 Introduction
  • 2.0 Fundamental Concepts
  • 2.A Basic Concepts of Probability and Statistics
  • 3.0 Assessment of Reliability Function
  • 4.0 Reliability of Series and Parallel Systems
  • Appendix 4.A A Systems Example
  • 5.0 Failure Mode and Effects Analysis — Fault Tree Analyses
  • 5.1 Common Cause Failure
  • 5.2 Complex System Reliability Networks
  • 5.3 Fault Tree Analysis
  • 5.3.1 Min. Cut Sets of Fault Trees
  • Appendix 5.A Performance of a Failure Mode and Effects Analysis
  • Appendix 5.B Performance of a Maintainability Engineering Analysis
  • 6.0 Multivariate Probability Distribution and Stochastic Processes
  • 6.1 Multivariate Probability Distributions
  • 6.2 Stochastic Processes
  • 6.3 Markov Processes
  • Appendix 6.A Introduction to Matrix Algebra
  • Appendix 6.B Z-Transform Methods for Markov Chains
  • Appendix 6.C Laplace Transformation
  • 7.0 Testing for Markov Properties
  • 7.1 Estimation of Transition Probabilities