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Chapter 8: Human Error in Maintenance

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The system repair rates from both failed and degradation states are constant ... work environment, use of deficient maintenance manuals, or inadequate work tools. ... – PowerPoint PPT presentation

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Title: Chapter 8: Human Error in Maintenance


1
Chapter 8 Human Error in Maintenance
  • Overview
  • Maintenance Error
  • Techniques to Predict the Occurrence of Human
    Error in Maintenance

2
Maintenance Error
  • Maintenance Error in System Life Cycle
  • Breakdown percentage of a maintenance persons
    time

3
Maintenance Error
  • Top human failure problems

4
Maintenance Error
  • Reasons for Maintenance Error
  • Poor work layout
  • Poorly written maintenance procedures
  • Complex maintenance tasks
  • Improper work tools
  • Poor Environment, etc.
  • Guidelines for Reducing Human Error in
    Maintenance
  • Areas procedures, human error risk management,
    tools and equipment, training, design,
    supervision, communication, shift handover,
    maintenance incident feedback, etc.

5
Maintenance Error Prediction Techniques
  • Markov Model 1
  • Problem the system can either fail due to
    maintenance error or other failures. Determine
    the probability of the occurrence of human error
    in maintenance
  • Assumptions
  • The failed system is repaired and PM is performed
    periodically
  • Maintenance error and failure, other than human
    error, rates are constant
  • Failed system repair rates are constant
  • The repaired system is as good as new

6
Markov Model 1
System failed Due to other failures 2
System down due to maintenance error 1
µm
µn
System working Normally 0
?m
?n
  • Model and solution

7
Markov Model 2
  • Problem the system can only fail due to
    non-maintenance related failures, but its
    performance is degraded by the occurrence of
    maintenance error
  • Assumptions
  • The totally or partially failed system is
    repaired and PM is performed regularly
  • The maintenance error can only lead to system
    degradation, but not failure
  • The system can fail from its degradation mode due
    to failures other than maintenance errors
  • The system repair rates from both failed and
    degradation states are constant
  • Maintenance error and non-maintenance error
    failure rates are constant
  • The repaired system is as good as new

8
Markov Model 2
µS
System working Normally 0
µd
µme
Failed
Degrade
?d
?me
?S
  • Model and Solution

9
Examples
  • Example 1 Assume that a system can fail due to
    PM-related human error and non-human error. The
    value of human and non-human error rates are
    0.0002 errors per hour and 0.005 failures/hour,
    respectively. Calculate the probability of the
    system failure due to maintenance error for a
    100-h mission.
  • Example 2Assume that the following data are
    specified in model 2
  • ?S 0.004 failures/h ?me0.0001 errors/h
    ?d0.001 failures/h µS0.02 repairs/h µme
    0.008 repairs/h µd 0.06 repairs/h. Calculate
    the steady state probability of the system
    degradation due to maintenance error

10
Fault Three Analysis Method
  • Example Assume that an engineering system can
    fail due to a maintenance error caused by factors
    such as poor equipment design, inadequate
    training, poor work environment, use of deficient
    maintenance manuals, or inadequate work tools.
    Two major factors for poor equipment design are
    oversight or no formal consideration of the
    occurrence of maintenance error. The factor of
    maintenace error can be caused by either no
    requirement in design specifications or
    insufficient allocated funds. Two important
    factors for poor work environment are inadequate
    lighting and inaccessibility. Similarity, two
    main causes for the use of deficient maintenance
    manuals are unavailability of compatible
    maintenance manuals or porly written maintenance
    procedures. Develop a fault tree for the top
    event engineering system failed due to
    maintenance error. Assume the the probability of
    occurrence of events E1, E2, , is 0.02. For
    independent events, calculate the probability of
    the event of the engineering system failed due
    to maintenance error?

11
Fault Three Analysis Method
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