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Event Tree Analysis

Event Tree Analysis GH 1213 [Compatibility Mode]

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  • Event Tree Analysis

  • Failure Tracing Methods

    2 Integra Training and Consulting

    TA

    Event Tree Analysis starts with the initiating event (eg loss of containment), asks if controls will work, ends up on right with consequences

  • Failure Tracing Methods

    3 Integra Training and Consulting

    F A

    Fault Tree Analysis starts with the top event (eg accident), asks Why, work down until root causes are revealed

  • Define system

    Analyse Consequences

    Hazardous Events

    Continuing Hazards

    Identify Hazards

    Estimate Risks

    Is Risk Tolerable?

    RiskControlStrategy

    Monitor

  • Event Tree Analysis

    Inductive technique to analyse the consequences of an event, action or decision.

    Based on decision trees using binary logic. Start with initiating event and identify

    consequences. May be quantified.

  • ETA

    Initiating Event

  • Example - Fire

    Initiating event- Fire starts

    Yes

    No

    Firedetected?

  • Fire Detection and Sprinkler System

    Water

    Smoke detector

    Valve

    Water tank

  • ETA example - Fire

    Initiatingevent

    YES

    NO

    Detector Alarm Water

    Success

    Minor Damage- wet people

    Major fire- possiblefatalities

    Fire

    Valve

    Personnel escapeMajor damage

  • Quantification of Event Trees Allocate probability to each event. Use binary logic. Probability event occurs + Probability it

    does not occur =1. P Yes + P No =1 P Yes = 1 P No

  • ETA example - Fire

    Initiatingevent

    Success

    Failure

    Detector Alarm Water

    Success

    Minor Damage- wet people

    Major fire- possiblefatalities

    Fire

    Valve

    Personnel escapeMajor damage

  • Quantification of Event Tree Probability of each outcome is obtained by

    multiplying the probability of each of the events.

    E.g. If probability of each event is: 0.8 and 0.9 Probability of both events occurring is 0.8 x

    0.9 = 0.72

  • ETA example - Fire

    Initiatingevent

    Success

    Failure

    Detector Alarm WaterSuccess

    Minor Damage- wet people

    Major fire- possiblefatalities

    Fire

    Valve

    Personnel escape

    P= 0.9

    P = 0.95

    P = 0.9P = 0.95

    P = 0.1 P = 0.1

    P = 0.05

    P = 0.05

    P = 0.1

    P = 0.731

    P = 0.0385

  • Calculation of Risk

    Need to estimate the frequency of the initiating event.

    Multiply this frequency by the final probability of each branch of the tree.

    Can calculate Individual Risk if time exposed and vulnerability are estimated.

  • Example LPG Release

  • Event tree exampleA low pressure storage vessel is connected via pipework to a manufacturing plant which could, in the event of malfunction, generate a pressure great enough to rupture the vessel. To prevent this a pressure detector is installed in the low pressure storage vessel. If pressure starts to rise above an acceptable level the detector activates a valve control system. This in turn closes the inlet valve to the vessel isolating it from excessive pressure. It has been estimated that pressure great enough to rupture the low pressure storage vessel would be generated once every four years on average.Reliability data for the system is given below

  • Component ReliabilityPressure detector 0.95Valve control system 0.99Inlet valve 0.8

    (a) Construct an event tree for the protective system described above AND use it to calculate the frequency of a rupture of the low pressure storage vessel. (12)

    (b) It is proposed that, in addition to the protective system described above, the low pressure storage vessel is also fitted with a suitable pressure relief valve (reliability 0.9). Assuming that the vessel would only rupture if both the protective system and the pressure relief valve failed at the same time, calculate the frequency of rupture of the low pressure storage vessel in these circumstances. (4)

    (c) Outline the issues that would need to be considered when deciding whether both protective systems were needed on the low pressure storage vessel. (4)

  • Answer (a) The frequency of rupture of the low

    pressure storage vessel as 0.062/yr or once every 16.2 years by using the following Calculation = 0.047 + 0.0024 + 0.0125.

    Credit was also given for alternative andcorrect methods of calculating the frequency of rupture

  • Answer (b)The required calculation involved multiplying the system failure probability from the first part of the question (0.062) by the failure probability of the pressure relief valve (0.1) to give a combined system failure probability of 0.0062/yr or a frequency of once every 161 years. Alternative and correct methods of calculating the frequency of rupture also received credit.

  • Answer (c)The issues that would need to be considered when deciding whether both protective systems were necessary include: the probability of rupture; the consequences of rupture; legal requirements and HSE guidance; industry codes of practice and guidance; risk tolerability criteria such as those contained in Reducing Risks, Protecting People and the cost of the protective systems and their reliability. While answers were generally better than those for the first two parts of the question, many still did not fully understand the relevant issues.