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Training Course
Some examples of the short
courses we offer are listed below. Each course is designed for up to
six engineers and/or managers with little or no prior experience in
the subject area who wish to familiarise themselves with the
relevant tools and techniques. Our courses can also be tailored to
your particular requirements. Please contact us for further information on any
of the courses listed below.
General Introduction to Reliability
Engineering
Hazard and Operability Studies
(HAZOP)
Overview of Hazard Identification
Techniques
Introduction to Failure Modes and Effects Analysis
(FMEA)
Failure Modes, Effects and Criticality Analysis
(FMECA)
Fault Tree Analysis (FTA) and Event Tree Analysis
(ETA)
Availability, Reliability and Maintainability Studies
(ARM)
Markov Analysis
Probability Distributions and their
Applications
Statistical Analysis
General Introduction to Economic
Appraisal
Software Reliability &
Safety
Safety Techniques and Safety Critical
Systems
Logistic Support Analysis (LSA) for
Practitioners
Integrated Logistic Support (ILS) for
Managers
MSG-3 Practitioners
Course
Getting started in Project Risk
Assessment
Earned Value Management - Initial
Overview
Benefits Realisation - Planning,
Management and Delivery
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Objective: |
To introduce
the concept of Reliability Engineering and impart sufficient
knowledge to the course attendees to
allow them to oversee Reliability Engineering contracts and to
apply the techniques used within ARM plans to simple
systems. |
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Course Content: |
General
Introduction |
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Probability Theory,
Boolean Algebra & Component Reliability
Theory |
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Reliability Block
Diagrams |
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HAZOP
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Failure Modes and
Effects Analysis |
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Reliability Centred
Maintenance |
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Rapid Ranking
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Fault Tree
Analysis |
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Event Tree
Analysis |
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Monte Carlo
Simulation |
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Engineering
applications and examples provided
throughout |
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Hazard and Operability Studies (HAZOP) 3
Days
(contact us for the dates for the next course)
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Objective: |
To provide a general understanding of the HAZOP
methodology and impart sufficient knowledge to the course
attendees to allow them to participate in a HAZOP study of a
system with which they are familiar.
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Course Content:
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Introduction to the
HAZOP Methodology |
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Role of HAZOP in the
Project Life Cycle |
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The HAZOP
Technique |
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Preparation for the
HAZOP Meeting |
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HAZOP 1 (Preliminary
Hazard Analysis) |
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Identification of
Nodes or Lines |
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HAZOP 2 (Full HAZOP
Study) |
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Follow-Up
Actions |
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Report and
Documentation |
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Engineering
applications and examples provided
throughout |
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Overview of Hazard Identification Techniques 1
Day
(contact us for the dates for the next course)
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Objective: |
To provide an overview of different techniques
that can be used for Hazard Identification, including a brief
outline of the approach, suitable applications, preparatory
tasks, resource requirements, benefits and
limitations. |
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Course Content:
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Learning
from Past Experience (checklists, codes and
practices) |
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Structured
Brainstorming Techniques (What If?, Cause and Effect
Techniques, Scenario Creation) |
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Hazard
Indices |
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Preliminary Hazard Analysis (PHA) and Hazard and
Operability (HAZOP) Studies |
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Failure
Modes and Effects Analysis |
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SNEAK
Analysis |
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Human
Error Identification |
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Fault
Trees, Event Trees and Cause Consequence Analysis |
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Introduction to Failure Modes and Effects Analysis
(FMEA) 2 Days
(next course is held on
25th February - 26th February 2008)
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Objective: |
To introduce the FMEA methodology and impart
sufficient knowledge to the course attendees to allow them to
oversee an FMEA carried out by a third party and to discuss
the results intelligently. |
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Course Content:
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Introduction
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FMEA
Methodology |
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Breakdown of System
into Sub-Systems |
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Functional
FMEA |
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Component FMEA
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Engineering
applications and examples provided
throughout |
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Failure Modes, Effects and
Criticality Analysis (FMECA) 5
Days
(next course is held on 25th February
- 29th February 2008)
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Objective: |
To provide a general understanding of the FMECA
methodology and impart sufficient knowledge to the course
attendees to allow them to carry out their own FMECA of a
system with which they are familiar.
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Course Content:
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Introduction
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Reliability Block
Diagrams |
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FMEA
Methodology |
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Breakdown of System
into Sub-Systems |
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Functional
FMEA |
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Component FMEA
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Criticality
Analysis |
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Report &
Documentation |
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Engineering
applications and examples provided
throughout |
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Fault Tree Analysis (FTA) and Event
Tree Analysis (ETA) 5 Days
(next course is held on 3rd - 7th December 2007)
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Objective: |
To impart sufficient knowledge to course attendees
to allow them to construct their own fault trees and event
trees for process systems and to quantify the unavailability
or unreliability of those systems.
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Course Content:
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Introduction to
Fault Tree Analysis |
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Fault Tree Symbols
and Methodology |
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Fault Tree
Construction |
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Fault Tree
Reduction |
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Fault Tree
Quantification |
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Dependent
Failures |
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Event Tree
Analysis |
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FTA Software
Demonstration |
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Engineering
applications and examples provided
throughout |
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Availability, Reliability and
Maintainability Studies (ARM) 5
Days
(contact us for the dates for the next course)
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Objective:
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To introduce
the concept of ARM analysis and to impart sufficient knowledge
to the course attendees to allow them
to apply the techniques used within ARM to simple
systems. |
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Course
Content: |
Introduction to ARM Analysis
Philosophy and Terminology
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Overview of
Reliability Block Diagrams |
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Introduction to Fault Tree
Analysis |
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Overview of Failure Modes and Effects
Analysis |
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Maintainability Issues |
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The ARM Plan |
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Case Study applying all of the
techniques introduced within the course
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Engineering applications and
examples provided throughout |
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Markov Analysis 3
Days
(contact us for the dates for the
next course)
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Objective: |
To provide course attendees with an understanding
of the assumptions underlying Markov analysis. At the end of
the course the attendees will be able to carry out Markov
analysis on simple systems.
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Course Content:
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The memoriless
nature of Markov processes |
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Examples of Markov
processes |
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Modelling the breakdown and repair of
engineering components as Markov processes |
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Discrete Markov
processes (Markov chains): the state-space diagram as defined
by the states of the system and the transition probabilities
between them |
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Deriving the
solution of the discrete Markov
process |
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Continuous Markov
processes and their solution |
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Engineering
applications and examples provided
throughout |
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Probability Distributions and their
Applications 3 Days
(next course is held on
10th -12th March 2008)
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Objective: |
To provide course attendees with an understanding
of discrete and continuous probability distributions, and
examples of how they arise in practice within engineering
systems. At the end of the course the attendees will recognise
those situations in which random variability occurs, and will
be able to fit the most appropriate distribution to any given
data set. |
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Course Content:
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Probability and what
it means |
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Events and Boolean
algebra |
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Probability
arithmetic |
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Probability
distributions and how they are defined |
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The mean and
standard deviation |
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Discrete
distributions: Geometric, Binomial and
Poisson |
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Continuous
distributions: Normal, Exponential and
Weibull |
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The Chi-Square
distribution and goodness-of-fit test |
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Engineering
applications and examples provided
throughout |
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Statistical Analysis 5
Days
(next course is held on
21st - 25th January 2008)
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Objective: |
To provide an appreciation of how statistical
analysis can assist the engineer, covering the most useful
techniques in practice, and engineering examples of their
application. At the end of the course the attendees will
understand the type of question that statistical analysis
addresses, comprehend statistical statements, recognise those
situations in which statistical analysis may be applied, and
be able to identify the most appropriate type of statistical
analysis in a given situation.
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Course Content:
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Statistical
analysis, what it means, and examples of its engineering
applications |
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The type of question
statistical analysis addresses, and the range of techniques
available |
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The expectation
operator |
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The concept of
unbiasedness |
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Estimating the mean
and variance of a distribution |
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