basic level 1. psa course for analysts
TRANSCRIPT
Basic Level 1. PSA course for analystsBasic Level 1. PSA course for analysts
PSA quantificationPSA quantification
IAEA Training in level 1 PSA and PSA applications
PSA quantification
Slide 2.
ContentContent
Impacts of truncation on the numerical resultsImportance analysis
Roles and definitionsUncertainty analysis
Elements of the uncertainties
Impacts of truncation on the numerical resultsImpacts of truncation on the numerical resultsImportance analysisImportance analysis
Roles and definitionsRoles and definitionsUncertainty analysisUncertainty analysis
Elements of the uncertaintiesElements of the uncertainties
PSA quantification
Slide 3.
NUMERICAL TRUNCATIONNUMERICAL TRUNCATIONIMPACTS FROM TRUNCATIONIMPACTS FROM TRUNCATION
OPTIMISTIC RESULTS
DELETED CUTSETS
INCONSISTENT CONTRIBUTORS
INCORRECT IMPORTANCE MEASURES
LEVEL OF DETAIL FOR APPLICATIONS
LEVEL 1 / LEVEL 2 INTERFACE
OPTIMISTIC RESULTSOPTIMISTIC RESULTS
DELETED CUTSETSDELETED CUTSETS
INCONSISTENT CONTRIBUTORSINCONSISTENT CONTRIBUTORS
INCORRECT IMPORTANCE MEASURESINCORRECT IMPORTANCE MEASURES
LEVEL OF DETAIL FOR APPLICATIONSLEVEL OF DETAIL FOR APPLICATIONS
LEVEL 1 / LEVEL 2 INTERFACELEVEL 1 / LEVEL 2 INTERFACE
PSA quantification
Slide 4.
NUMERICAL TRUNCATIONNUMERICAL TRUNCATIONCONTROLLING TRUNCATIONCONTROLLING TRUNCATION
DO NOT ACCEPT RECOMMENDED CUTOFF VALUES
ADJUST TRUNCATION LIMITS UNTIL RESIDUALS ARE LESS THAN ~ 10 % OF TOTAL
PER INITIATING EVENTTOTAL CORE DAMAGE
BETTER RESOLUTION MAY BE REQUIRED FOR SPECIFIC PLANT DAMAGE STATES OR LEVEL 2 ISSUES
BETTER RESOLUTION MAY BE REQUIRED FOR SPECIFIC APPLICATIONS / SENSITIVITY STUDIES
DO NOT ACCEPT RECOMMENDED CUTOFF VALUESDO NOT ACCEPT RECOMMENDED CUTOFF VALUES
ADJUST TRUNCATION LIMITS UNTIL RESIDUALS ARE ADJUST TRUNCATION LIMITS UNTIL RESIDUALS ARE LESS THAN ~ 10 % OF TOTALLESS THAN ~ 10 % OF TOTAL
PER INITIATING EVENTPER INITIATING EVENTTOTAL CORE DAMAGETOTAL CORE DAMAGE
BETTER RESOLUTION MAY BE REQUIRED FOR BETTER RESOLUTION MAY BE REQUIRED FOR SPECIFIC PLANT DAMAGE STATES OR LEVEL 2 ISSUESSPECIFIC PLANT DAMAGE STATES OR LEVEL 2 ISSUES
BETTER RESOLUTION MAY BE REQUIRED FOR BETTER RESOLUTION MAY BE REQUIRED FOR SPECIFIC APPLICATIONS / SENSITIVITY STUDIESSPECIFIC APPLICATIONS / SENSITIVITY STUDIES
PSA quantification
Slide 5.
NUMERICAL IMPORTANCE MEASURESNUMERICAL IMPORTANCE MEASURESROLE OF RISK IMPORTANCE MEASURESROLE OF RISK IMPORTANCE MEASURES
PROVIDE SIMPLE ESTIMATES OF SENSITIVITY TO EXTREME VALUES FOR MODEL PARAMETERS
PROVIDE A SIMPLE AND COARSE RANKING OF ITEMS WITH RESPECT TO RISK OR SAFETY IMPORTANCE
CAN BE USED TO FOCUS REVIEWS AND SENSITIVITY STUDIES
SHOULD BE VIEWED AS A SUPPLEMENT TO, NOT A REPLACEMENT FOR, CAREFUL “TOP-DOWN” ANALYSIS OF THE RISK CONTRIBUTORS
KNOWLEDGE OF THE MODEL IS ESSENTIAL TO AVOID MISLEADING CONCLUSIONS
PROVIDE SIMPLE ESTIMATES OF SENSITIVITY TO PROVIDE SIMPLE ESTIMATES OF SENSITIVITY TO EXTREME VALUES FOR MODEL PARAMETERSEXTREME VALUES FOR MODEL PARAMETERS
PROVIDE A SIMPLE AND COARSE RANKING OF ITEMS PROVIDE A SIMPLE AND COARSE RANKING OF ITEMS WITH RESPECT TO RISK OR SAFETY IMPORTANCEWITH RESPECT TO RISK OR SAFETY IMPORTANCE
CAN BE USED TO FOCUS REVIEWS AND SENSITIVITY CAN BE USED TO FOCUS REVIEWS AND SENSITIVITY STUDIESSTUDIES
SHOULD BE VIEWED AS A SUPPLEMENT TO, NOT A SHOULD BE VIEWED AS A SUPPLEMENT TO, NOT A REPLACEMENT FOR, CAREFUL REPLACEMENT FOR, CAREFUL ““TOPTOP--DOWNDOWN”” ANALYSIS ANALYSIS OF THE RISK CONTRIBUTORSOF THE RISK CONTRIBUTORS
KNOWLEDGE OF THE MODEL IS ESSENTIAL TO AVOID KNOWLEDGE OF THE MODEL IS ESSENTIAL TO AVOID MISLEADING CONCLUSIONSMISLEADING CONCLUSIONS
PSA quantification
Slide 6.
NUMERICAL IMPORTANCE MEASURESNUMERICAL IMPORTANCE MEASURESRISK INDICES AND MODEL ELEMENTSRISK INDICES AND MODEL ELEMENTS
RISK INDICESCORE DAMAGE FREQUENCYLARGE, EARLY RELEASE FREQUENCYEARLY FATALITY FREQUENCYANY OTHER RISK MEASURE WITHIN THE PSA MODEL SCOPE
MODEL ELEMENTSINITIATING EVENTSSYSTEMSHUMAN ACTIONSCOMPONENTS / INDIVIDUAL BASIC EVENTSGROUPS OF BASIC EVENTS
RISK INDICESRISK INDICESCORE DAMAGE FREQUENCYCORE DAMAGE FREQUENCYLARGE, EARLY RELEASE FREQUENCYLARGE, EARLY RELEASE FREQUENCYEARLY FATALITY FREQUENCYEARLY FATALITY FREQUENCYANY OTHER RISK MEASURE WITHIN THE PSA MODEL SCOPEANY OTHER RISK MEASURE WITHIN THE PSA MODEL SCOPE
MODEL ELEMENTSMODEL ELEMENTSINITIATING EVENTSINITIATING EVENTSSYSTEMSSYSTEMSHUMAN ACTIONSHUMAN ACTIONSCOMPONENTS / INDIVIDUAL BASIC EVENTSCOMPONENTS / INDIVIDUAL BASIC EVENTSGROUPS OF BASIC EVENTSGROUPS OF BASIC EVENTS
PSA quantification
Slide 7.
NUMERICAL IMPORTANCE MEASURESNUMERICAL IMPORTANCE MEASURESMOST COMMON IMPORTANCE MEASURESMOST COMMON IMPORTANCE MEASURES
FRACTIONAL IMPORTANCE
FUSSELL - VESELY IMPORTANCE
BIRNBAUM IMPORTANCE
RISK REDUCTION WORTH
RISK ACHIEVEMENT WORTH
FRACTIONAL IMPORTANCEFRACTIONAL IMPORTANCE
FUSSELL FUSSELL -- VESELY IMPORTANCEVESELY IMPORTANCE
BIRNBAUM IMPORTANCEBIRNBAUM IMPORTANCE
RISK REDUCTION WORTHRISK REDUCTION WORTH
RISK ACHIEVEMENT WORTHRISK ACHIEVEMENT WORTH
PSA quantification
Slide 8.
NUMERICAL IMPORTANCE MEASURESNUMERICAL IMPORTANCE MEASURESVARIABLE DEFINITIONSVARIABLE DEFINITIONS
R(QX = N) Calculated value of Risk Index R with the value of Model Element X set equal to its nominal Mean Value N.
R(QX = 1) Calculated value of Risk Index R with the value of Model Element X set equal to 1.0.
R(QX = 0) Calculated value of Risk Index R with the value of Model Element X set equal to 0.
R(QR(QXX = N)= N) Calculated value of Risk Index R with the value Calculated value of Risk Index R with the value of Model Element X set equal to its nominal of Model Element X set equal to its nominal Mean Value N.Mean Value N.
R(QR(QXX = 1)= 1) Calculated value of Risk Index R with the value Calculated value of Risk Index R with the value of Model Element X set equal to 1.0.of Model Element X set equal to 1.0.
R(QR(QXX = 0)= 0) Calculated value of Risk Index R with the value Calculated value of Risk Index R with the value of Model Element X set equal to 0.of Model Element X set equal to 0.
PSA quantification
Slide 9.
NUMERICAL IMPORTANCE MEASURESNUMERICAL IMPORTANCE MEASURESWARNINGWARNING
THE MATHEMATICAL FORMULAS FOR SOME NUMERICAL IMPORTANCE MEASURES ARE NOT DEFINED CONSISTENTLY IN THE LITERATURE
THE “BASIC PHILOSOPHY” IS CONSISTENT
DIFFERENCES PERTAIN PRIMARILY TO TREATMENT OF “SUCCESS STATES”
THE MATHEMATICAL FORMULAS FOR SOME THE MATHEMATICAL FORMULAS FOR SOME NUMERICAL IMPORTANCE MEASURES ARE NOT NUMERICAL IMPORTANCE MEASURES ARE NOT DEFINED CONSISTENTLY IN THE LITERATUREDEFINED CONSISTENTLY IN THE LITERATURE
THE THE ““BASIC PHILOSOPHYBASIC PHILOSOPHY”” IS CONSISTENTIS CONSISTENT
DIFFERENCES PERTAIN PRIMARILY TO TREATMENT OF DIFFERENCES PERTAIN PRIMARILY TO TREATMENT OF ““SUCCESS STATESSUCCESS STATES””
PSA quantification
Slide 10.
NUMERICAL IMPORTANCE MEASURESNUMERICAL IMPORTANCE MEASURESFRACTIONAL IMPORTANCEFRACTIONAL IMPORTANCE
MEASURE OF THE FRACTION OF RISK INDEX R THAT IS CONTRIBUTED BY FAILURE OF MODEL ELEMENT X
GENERAL DEFINITION
FIX = SUM (All cutsets with X failed) / R(QX = N)
RISK SPECTRUM DEFINITION (SAME AS FUSSELL -VESELY IMPORTANCE)
FIX = [ R(QX = N) - R(QX = 0) ] / R(QX = N)
MEASURE OF THE FRACTION OF RISK INDEX R THAT IS MEASURE OF THE FRACTION OF RISK INDEX R THAT IS CONTRIBUTED BY FAILURE OF MODEL ELEMENT XCONTRIBUTED BY FAILURE OF MODEL ELEMENT X
GENERAL DEFINITIONGENERAL DEFINITION
FIFIXX = SUM (All = SUM (All cutsetscutsets with X failed) / R(Qwith X failed) / R(QXX = N)= N)
RISK SPECTRUM DEFINITION (SAME AS FUSSELL RISK SPECTRUM DEFINITION (SAME AS FUSSELL --VESELY IMPORTANCE)VESELY IMPORTANCE)
FIFIXX = [ R(Q= [ R(QXX = N) = N) -- R(QR(QXX = 0) ] / R(Q= 0) ] / R(QXX = N)= N)
PSA quantification
Slide 11.
NUMERICAL IMPORTANCE MEASURESNUMERICAL IMPORTANCE MEASURESFUSSELL FUSSELL -- VESELY IMPORTANCEVESELY IMPORTANCE
MEASURE OF THE FRACTION OF RISK INDEX R THAT IS CONTRIBUTED BY FAILURE OF MODEL ELEMENT X
GENERAL DEFINITION
FVX = [ R(QX = N) - R(QX = 0) ] / R(QX = N)
RISK SPECTRUM DEFINITION
FVX = [ R(QX = N) - R(QX = 0) ] / R(QX = N)
MEASURE OF THE FRACTION OF RISK INDEX R THAT IS MEASURE OF THE FRACTION OF RISK INDEX R THAT IS CONTRIBUTED BY FAILURE OF MODEL ELEMENT XCONTRIBUTED BY FAILURE OF MODEL ELEMENT X
GENERAL DEFINITIONGENERAL DEFINITION
FVFVXX = [ R(Q= [ R(QXX = N) = N) -- R(QR(QXX = 0) ] / R(Q= 0) ] / R(QXX = N)= N)
RISK SPECTRUM DEFINITIONRISK SPECTRUM DEFINITION
FVFVXX = [ R(Q= [ R(QXX = N) = N) -- R(QR(QXX = 0) ] / R(Q= 0) ] / R(QXX = N)= N)
PSA quantification
Slide 12.
NUMERICAL IMPORTANCE MEASURESNUMERICAL IMPORTANCE MEASURESBIRNBAUM IMPORTANCEBIRNBAUM IMPORTANCE
MEASURE OF THE MAXIMUM POSSIBLE FRACTIONAL CONTRIBUTION TO RISK INDEX R FROM FAILURE OF MODEL ELEMENT X. (SOMETIMES CALLED THE PARTIAL RISK DERIVATIVE FOR ELEMENT X.)
GENERAL DEFINITION
BIX = [ R(QX = 1) - R(QX = 0) ] / R(QX = N)
RISK SPECTRUM DEFINITION - NOT CALCULATED
MEASURE OF THE MAXIMUM POSSIBLE FRACTIONAL MEASURE OF THE MAXIMUM POSSIBLE FRACTIONAL CONTRIBUTION TO RISK INDEX R FROM FAILURE OF CONTRIBUTION TO RISK INDEX R FROM FAILURE OF MODEL ELEMENT X. (SOMETIMES CALLED THE MODEL ELEMENT X. (SOMETIMES CALLED THE PARTIAL RISK DERIVATIVE FOR ELEMENT X.)PARTIAL RISK DERIVATIVE FOR ELEMENT X.)
GENERAL DEFINITIONGENERAL DEFINITION
BIBIXX = [ R(Q= [ R(QXX = 1) = 1) -- R(QR(QXX = 0) ] / R(Q= 0) ] / R(QXX = N)= N)
RISK SPECTRUM DEFINITION RISK SPECTRUM DEFINITION -- NOT CALCULATEDNOT CALCULATED
PSA quantification
Slide 13.
NUMERICAL IMPORTANCE MEASURESNUMERICAL IMPORTANCE MEASURESRISK REDUCTION WORTHRISK REDUCTION WORTH
MEASURE OF THE AMOUNT BY WHICH RISK INDEX R MAY BE REDUCED IF MODEL ELEMENT X IS PERFECT
GENERAL DEFINITION (INVERTED IN SOME REFERENCES)
RRWX = R(QX = N) / R(QX = 0)
RISK SPECTRUM DEFINITION
RRWX = R(QX = N) / R(QX = 0)
MEASURE OF THE AMOUNT BY WHICH RISK INDEX R MEASURE OF THE AMOUNT BY WHICH RISK INDEX R MAY BE REDUCED IF MODEL ELEMENT X IS PERFECTMAY BE REDUCED IF MODEL ELEMENT X IS PERFECT
GENERAL DEFINITION (INVERTED IN SOME GENERAL DEFINITION (INVERTED IN SOME REFERENCES)REFERENCES)
RRWRRWXX = R(Q= R(QXX = N) / R(Q= N) / R(QXX = 0)= 0)
RISK SPECTRUM DEFINITIONRISK SPECTRUM DEFINITION
RRWRRWXX = R(Q= R(QXX = N) / R(Q= N) / R(QXX = 0)= 0)
PSA quantification
Slide 14.
NUMERICAL IMPORTANCE MEASURESNUMERICAL IMPORTANCE MEASURESRISK ACHIEVEMENT WORTHRISK ACHIEVEMENT WORTH
MEASURE OF THE AMOUNT BY WHICH RISK INDEX R MAY INCREASE IF MODEL ELEMENT X IS ALWAYS FAILED
GENERAL DEFINITION (INVERTED IN SOME REFERENCES)
RAWX = R(QX = 1) / R(QX =N)
RISK SPECTRUM DEFINITION
RAWX = R(QX = 1) / R(QX =N)
MEASURE OF THE AMOUNT BY WHICH RISK INDEX R MEASURE OF THE AMOUNT BY WHICH RISK INDEX R MAY INCREASE IF MODEL ELEMENT X IS ALWAYS MAY INCREASE IF MODEL ELEMENT X IS ALWAYS FAILEDFAILED
GENERAL DEFINITION (INVERTED IN SOME GENERAL DEFINITION (INVERTED IN SOME REFERENCES)REFERENCES)
RAWRAWXX = R(Q= R(QXX = 1) / R(Q= 1) / R(QXX =N) =N)
RISK SPECTRUM DEFINITIONRISK SPECTRUM DEFINITION
RAWRAWXX = R(Q= R(QXX = 1) / R(Q= 1) / R(QXX =N)=N)
PSA quantification
Slide 15.
NUMERICAL IMPORTANCE MEASURESNUMERICAL IMPORTANCE MEASURESUSE OF RISK IMPORTANCE MEASURESUSE OF RISK IMPORTANCE MEASURES
USED TO IDENTIFY COMMON CONTRIBUTORS THAT APPEAR IN MANY SEQUENCES AND CUTSETS
USED FOR RANKING PLANT FEATURES BY RISK SIGNIFICANCE (E.G., FOR FOCUSED TESTING OR MAINTENANCE)
RISK ACHIEVEMENT WORTH IS USEFUL FOR ESTIMATING THE RISK SIGNIFICANCE OF EQUIPMENT THAT IS REMOVED FROM SERVICE
RISK REDUCTION WORTH IS USEFUL FOR BOUNDING THE RISK BENEFITS FROM PROPOSED IMPROVEMENTS
IMPACTS FROM SOME PRECURSOR EVENTS CAN BE EVALUATED BY EXAMINATION OF IMPORTANCE MEASURES
EXAMINATION OF GROUPS CAN PROVIDE INSIGHTS ABOUT COMPOUND IMPACTS AND DEPENDENCIES NOT EVIDENT FROM SINGLE-COMPONENT ANALYSES
USED TO IDENTIFY COMMON CONTRIBUTORS THAT APPEAR IN MANY USED TO IDENTIFY COMMON CONTRIBUTORS THAT APPEAR IN MANY SEQUENCES AND CUTSETSSEQUENCES AND CUTSETS
USED FOR RANKING PLANT FEATURES BY RISK SIGNIFICANCE (E.G., FOR USED FOR RANKING PLANT FEATURES BY RISK SIGNIFICANCE (E.G., FOR FOCUSED TESTING OR MAINTENANCE)FOCUSED TESTING OR MAINTENANCE)
RISK ACHIEVEMENT WORTH IS USEFUL FOR ESTIMATING THE RISK RISK ACHIEVEMENT WORTH IS USEFUL FOR ESTIMATING THE RISK SIGNIFICANCE OF EQUIPMENT THAT IS REMOVED FROM SERVICESIGNIFICANCE OF EQUIPMENT THAT IS REMOVED FROM SERVICE
RISK REDUCTION WORTH IS USEFUL FOR BOUNDING THE RISK BENEFITS RISK REDUCTION WORTH IS USEFUL FOR BOUNDING THE RISK BENEFITS FROM PROPOSED IMPROVEMENTSFROM PROPOSED IMPROVEMENTS
IMPACTS FROM SOME PRECURSOR EVENTS CAN BE EVALUATED BY IMPACTS FROM SOME PRECURSOR EVENTS CAN BE EVALUATED BY EXAMINATION OF IMPORTANCE MEASURESEXAMINATION OF IMPORTANCE MEASURES
EXAMINATION OF GROUPS CAN PROVIDE INSIGHTS ABOUT COMPOUND EXAMINATION OF GROUPS CAN PROVIDE INSIGHTS ABOUT COMPOUND IMPACTS AND DEPENDENCIES NOT EVIDENT FROM SINGLEIMPACTS AND DEPENDENCIES NOT EVIDENT FROM SINGLE--COMPONENT COMPONENT ANALYSESANALYSES
PSA quantification
Slide 16.
NUMERICAL IMPORTANCE MEASURESNUMERICAL IMPORTANCE MEASURESCOMMON PROBLEMS IN USE OF RISK IMPORTANCECOMMON PROBLEMS IN USE OF RISK IMPORTANCE
IMPACTS FROM NUMERICAL TRUNCATION
ARTIFICIAL ASYMMETRIES IN MODELS FOR NORMALLY RUNNING EQUIPMENT
LIMITATIONS IN SIMULATING EQUIPMENT OUT OF SERVICE (GUARANTEED FAILED)
LIMITATIONS IN SIMULATING “SUCCESS STATES”
NO CONSIDERATION OF UNCERTAINTIES; DETAILED NUMBERS IMPLY THAT ALL VALUES ARE KNOWN PRECISELY
FOCUS TOO MUCH ATTENTION ON NUMERICAL COMPARISONS OF FINE STRUCTURE, RATHER THAN “BIG PICTURE” UNDERSTANDING OF RISK CONTRIBUTORS
IMPACTS FROM NUMERICAL TRUNCATIONIMPACTS FROM NUMERICAL TRUNCATION
ARTIFICIAL ASYMMETRIES IN MODELS FOR NORMALLY RUNNING ARTIFICIAL ASYMMETRIES IN MODELS FOR NORMALLY RUNNING EQUIPMENTEQUIPMENT
LIMITATIONS IN SIMULATING EQUIPMENT OUT OF SERVICE LIMITATIONS IN SIMULATING EQUIPMENT OUT OF SERVICE (GUARANTEED FAILED)(GUARANTEED FAILED)
LIMITATIONS IN SIMULATING LIMITATIONS IN SIMULATING ““SUCCESS STATESSUCCESS STATES””
NO CONSIDERATION OF UNCERTAINTIES; DETAILED NUMBERS IMPLY NO CONSIDERATION OF UNCERTAINTIES; DETAILED NUMBERS IMPLY THAT ALL VALUES ARE KNOWN PRECISELYTHAT ALL VALUES ARE KNOWN PRECISELY
FOCUS TOO MUCH ATTENTION ON NUMERICAL COMPARISONS OF FINE FOCUS TOO MUCH ATTENTION ON NUMERICAL COMPARISONS OF FINE STRUCTURE, RATHER THAN STRUCTURE, RATHER THAN ““BIG PICTUREBIG PICTURE”” UNDERSTANDING OF RISK UNDERSTANDING OF RISK CONTRIBUTORSCONTRIBUTORS
PSA quantification
Slide 17.
UNCERTAINTYUNCERTAINTYWHY DO WE CARE ABOUT UNCERTAINTY?WHY DO WE CARE ABOUT UNCERTAINTY?
HAZARD VS. RISK
BOUNDING VS. REALISTIC
DECISION MAKING
ROLE OF COMMUNICATION IN RISK ASSESSMENT
HAZARD VS. RISKHAZARD VS. RISK
BOUNDING VS. REALISTICBOUNDING VS. REALISTIC
DECISION MAKINGDECISION MAKING
ROLE OF COMMUNICATION IN RISK ASSESSMENTROLE OF COMMUNICATION IN RISK ASSESSMENT
PSA quantification
Slide 18.
UNCERTAINTYUNCERTAINTYSOURCES OF UNCERTAINTYSOURCES OF UNCERTAINTY
DATA
MODEL
APPLICATION OF THE MODEL
DATADATA
MODELMODEL
APPLICATION OF THE MODELAPPLICATION OF THE MODEL
PSA quantification
Slide 19.
UNCERTAINTY UNCERTAINTY DATA UNCERTAINTYDATA UNCERTAINTY
INTERPRETATION AND CLASSIFICATION OF FAILURE EVENTS
DETERMINATION OF SUCCESS DATA (NUMBER OF DEMANDS, OPERATING HOURS, EXPOSURE TIME, ETC.)
SIZE OF DATA SAMPLE (STATISTICAL UNCERTAINTY)
APPLICABLE POPULATION
MATHEMATICAL MODELS FOR DATA ANALYSIS
INTERPRETATION AND CLASSIFICATION OF FAILURE INTERPRETATION AND CLASSIFICATION OF FAILURE EVENTSEVENTS
DETERMINATION OF SUCCESS DATA (NUMBER OF DETERMINATION OF SUCCESS DATA (NUMBER OF DEMANDS, OPERATING HOURS, EXPOSURE TIME, ETC.)DEMANDS, OPERATING HOURS, EXPOSURE TIME, ETC.)
SIZE OF DATA SAMPLE (STATISTICAL UNCERTAINTY)SIZE OF DATA SAMPLE (STATISTICAL UNCERTAINTY)
APPLICABLE POPULATIONAPPLICABLE POPULATION
MATHEMATICAL MODELS FOR DATA ANALYSISMATHEMATICAL MODELS FOR DATA ANALYSIS
PSA quantification
Slide 20.
UNCERTAINTYUNCERTAINTYCORRELATED UNCERTAINTIESCORRELATED UNCERTAINTIES
COMMON DATA FOR SEVERAL COMPONENTS / FAILURE MODES
INDEPENDENT SAMPLING REDUCES OVERALL UNCERTAINTY
ACCOUNT FOR CORRELATION TO MAINTAIN CORRECT UNCERTAINTY
MEAN VALUE OF (A)2 =/= (MEAN VALUE OF A)2
COMMON DATA FOR SEVERAL COMPONENTS / COMMON DATA FOR SEVERAL COMPONENTS / FAILURE MODESFAILURE MODES
INDEPENDENT SAMPLING REDUCES OVERALL INDEPENDENT SAMPLING REDUCES OVERALL UNCERTAINTYUNCERTAINTY
ACCOUNT FOR CORRELATION TO MAINTAIN CORRECT ACCOUNT FOR CORRELATION TO MAINTAIN CORRECT UNCERTAINTYUNCERTAINTY
MEAN VALUE OF (A)MEAN VALUE OF (A)22 =/= (MEAN VALUE OF A)=/= (MEAN VALUE OF A)22
PSA quantification
Slide 21.
UNCERTAINTYUNCERTAINTYMODEL UNCERTAINTYMODEL UNCERTAINTY
SCOPE
COMPLETENESS
SUPPORTING DOCUMENTATION AND ANALYSES
SUCCESS CRITERIA
ASSUMPTIONS
ERRORS
SCOPESCOPE
COMPLETENESSCOMPLETENESS
SUPPORTING DOCUMENTATION AND ANALYSESSUPPORTING DOCUMENTATION AND ANALYSES
SUCCESS CRITERIASUCCESS CRITERIA
ASSUMPTIONSASSUMPTIONS
ERRORSERRORS
PSA quantification
Slide 22.
UNCERTAINTYUNCERTAINTYMODEL SCOPEMODEL SCOPE
LEVEL 1, LEVEL 2, LEVEL 3
FULL-POWER OPERATION, LOW POWER, SHUTDOWN
INTERNAL EVENTS, EXTERNAL EVENTS
LEVEL 1, LEVEL 2, LEVEL 3LEVEL 1, LEVEL 2, LEVEL 3
FULLFULL--POWER OPERATION, LOW POWER, SHUTDOWNPOWER OPERATION, LOW POWER, SHUTDOWN
INTERNAL EVENTS, EXTERNAL EVENTSINTERNAL EVENTS, EXTERNAL EVENTS
PSA quantification
Slide 23.
UNCERTAINTYUNCERTAINTYMODEL SCOPE MODEL SCOPE (Cont.)(Cont.)
WE CAN MAKE VERY LIMITED STATEMENTS ABOUT OUR STATE OF KNOWLEDGE WITH RESPECT TO PUBLIC HEALTH RISK IF WE HAVE PERFORMED ONLY A LEVEL 1 PSA THAT ESTIMATES THE FREQUENCY OF CORE DAMAGE DUE TO INTERNAL INITIATING EVENTS DURING FULL-POWER OPERATION.
WE CAN MAKE VERY LIMITED STATEMENTS ABOUT WE CAN MAKE VERY LIMITED STATEMENTS ABOUT OUR STATE OF KNOWLEDGE WITH RESPECT TO OUR STATE OF KNOWLEDGE WITH RESPECT TO PUBLIC HEALTH RISK IF WE HAVE PERFORMED ONLY A PUBLIC HEALTH RISK IF WE HAVE PERFORMED ONLY A LEVEL 1 PSA THAT ESTIMATES THE FREQUENCY OF LEVEL 1 PSA THAT ESTIMATES THE FREQUENCY OF CORE DAMAGE DUE TO INTERNAL INITIATING EVENTS CORE DAMAGE DUE TO INTERNAL INITIATING EVENTS DURING FULLDURING FULL--POWER OPERATION.POWER OPERATION.
PSA quantification
Slide 24.
UNCERTAINTYUNCERTAINTYMODEL COMPLETENESSMODEL COMPLETENESS
INITIATING EVENTS
PHENOMENA
DEPENDENCIES
HUMAN PERFORMANCE
INITIATING EVENTSINITIATING EVENTS
PHENOMENAPHENOMENA
DEPENDENCIESDEPENDENCIES
HUMAN PERFORMANCEHUMAN PERFORMANCE
PSA quantification
Slide 25.
UNCERTAINTYUNCERTAINTYINITIATING EVENTSINITIATING EVENTS
SUPPORT SYSTEMS
“INSIGNIFICANT” INITIATORS
RECOMMENDED TREATMENTESTIMATE FREQUENCYDETERMINE FUNCTIONAL IMPACTSALLOW PSA MODEL TO QUANTIFY ITS SIGNIFICANCE
SUPPORT SYSTEMSSUPPORT SYSTEMS
““INSIGNIFICANTINSIGNIFICANT”” INITIATORSINITIATORS
RECOMMENDED TREATMENTRECOMMENDED TREATMENTESTIMATE FREQUENCYESTIMATE FREQUENCYDETERMINE FUNCTIONAL IMPACTSDETERMINE FUNCTIONAL IMPACTSALLOW PSA MODEL TO QUANTIFY ITS SIGNIFICANCEALLOW PSA MODEL TO QUANTIFY ITS SIGNIFICANCE
PSA quantification
Slide 26.
UNCERTAINTYUNCERTAINTYPHENOMENAPHENOMENA
FAILURE TO SCRAM (ATWS)
OVERCOOLING (PTS)
TRANSIENT-INDUCED EVENTS (LOCA, LOSP, ETC.)
CONTAINMENT PHENOMENA (HYDROGEN, STEAM, AEROSOLS, ETC.)
RECOMMENDED TREATMENTINCLUDE IN MODEL, IF POSSIBLEBOUND FUNCTIONAL IMPACTS IF NOT MODELED EXPLICITLYSENSITIVITY STUDIES CAN ESTIMATE NUMERICAL CONSERVATISM
FAILURE TO SCRAM (ATWS)FAILURE TO SCRAM (ATWS)
OVERCOOLING (PTS)OVERCOOLING (PTS)
TRANSIENTTRANSIENT--INDUCED EVENTS (LOCA, LOSP, ETC.)INDUCED EVENTS (LOCA, LOSP, ETC.)
CONTAINMENT PHENOMENA (HYDROGEN, STEAM, AEROSOLS, CONTAINMENT PHENOMENA (HYDROGEN, STEAM, AEROSOLS, ETC.)ETC.)
RECOMMENDED TREATMENTRECOMMENDED TREATMENTINCLUDE IN MODEL, IF POSSIBLEINCLUDE IN MODEL, IF POSSIBLEBOUND FUNCTIONAL IMPACTS IF NOT MODELED EXPLICITLYBOUND FUNCTIONAL IMPACTS IF NOT MODELED EXPLICITLYSENSITIVITY STUDIES CAN ESTIMATE NUMERICAL SENSITIVITY STUDIES CAN ESTIMATE NUMERICAL CONSERVATISMCONSERVATISM
PSA quantification
Slide 27.
UNCERTAINTYUNCERTAINTYDEPENDENCIESDEPENDENCIES
PHYSICAL
FUNCTIONAL
LOCATION / ENVIRONMENTAL
DATA-BASED
HUMAN
PHYSICALPHYSICAL
FUNCTIONALFUNCTIONAL
LOCATION / ENVIRONMENTALLOCATION / ENVIRONMENTAL
DATADATA--BASEDBASED
HUMANHUMAN
PSA quantification
Slide 28.
UNCERTAINTYUNCERTAINTYSUPPORTING DOCUMENTATION AND ANALYSESSUPPORTING DOCUMENTATION AND ANALYSES
PLANT DESIGN INFORMATION
OPERATING, TESTING, MAINTENANCE PROCEDURES
DESIGN-BASIS ACCIDENT ANALYSES
BEST-ESTIMATE THERMAL / HYDRAULIC ANALYSES
RECOMMENDED TREATMENT“FIRST PRINCIPLES” CALCULATIONSDOCUMENT AND QUANTIFY UNCERTAINTYBOUND FUNCTIONAL IMPACTS IF NOT MODELED EXPLICITLYSENSITIVITY STUDIES CAN ESTIMATE NUMERICAL CONSERVATISM
PLANT DESIGN INFORMATIONPLANT DESIGN INFORMATION
OPERATING, TESTING, MAINTENANCE PROCEDURESOPERATING, TESTING, MAINTENANCE PROCEDURES
DESIGNDESIGN--BASIS ACCIDENT ANALYSESBASIS ACCIDENT ANALYSES
BESTBEST--ESTIMATE THERMAL / HYDRAULIC ANALYSESESTIMATE THERMAL / HYDRAULIC ANALYSES
RECOMMENDED TREATMENTRECOMMENDED TREATMENT““FIRST PRINCIPLESFIRST PRINCIPLES”” CALCULATIONSCALCULATIONSDOCUMENT AND QUANTIFY UNCERTAINTYDOCUMENT AND QUANTIFY UNCERTAINTYBOUND FUNCTIONAL IMPACTS IF NOT MODELED EXPLICITLYBOUND FUNCTIONAL IMPACTS IF NOT MODELED EXPLICITLYSENSITIVITY STUDIES CAN ESTIMATE NUMERICAL SENSITIVITY STUDIES CAN ESTIMATE NUMERICAL CONSERVATISMCONSERVATISM
PSA quantification
Slide 29.
UNCERTAINTYUNCERTAINTYSUCCESS CRITERIASUCCESS CRITERIA
SYSTEMS
OPERATOR ACTIONS
RECOMMENDED TREATMENTBEST-ESTIMATE ANALYSESBOUNDING ASSUMPTIONSSENSITIVITY STUDIES CAN ESTIMATE NUMERICAL CONSERVATISM
SYSTEMSSYSTEMS
OPERATOR ACTIONSOPERATOR ACTIONS
RECOMMENDED TREATMENTRECOMMENDED TREATMENTBESTBEST--ESTIMATE ANALYSESESTIMATE ANALYSESBOUNDING ASSUMPTIONSBOUNDING ASSUMPTIONSSENSITIVITY STUDIES CAN ESTIMATE NUMERICAL SENSITIVITY STUDIES CAN ESTIMATE NUMERICAL CONSERVATISMCONSERVATISM
PSA quantification
Slide 30.
UNCERTAINTYUNCERTAINTYASSUMPTIONSASSUMPTIONS
DOCUMENT ALL ASSUMPTIONS
SENSITIVITY STUDIES CAN ESTIMATE NUMERICAL CONSERVATISM
DOCUMENT ALL ASSUMPTIONSDOCUMENT ALL ASSUMPTIONS
SENSITIVITY STUDIES CAN ESTIMATE NUMERICAL SENSITIVITY STUDIES CAN ESTIMATE NUMERICAL CONSERVATISMCONSERVATISM
PSA quantification
Slide 31.
UNCERTAINTYUNCERTAINTYERRORSERRORS
THERE ARE ERRORS IN YOUR STUDY
SOME ERRORS PRODUCE CONSERVATIVE RESULTS, AND SOME PRODUCE OPTIMISTIC RESULTS
TYPICAL REVIEWS TEND TO FIND ERRORS THAT PRODUCE CONSERVATIVE RESULTS
TYPICAL REVIEWS TEND TO MISS ERRORS THAT PRODUCE OPTIMISTIC RESULTS
REVIEWS SHOULD EXAMINE “WHAT IS NOT IMPORTANT” WITH EQUAL EMPHASIS AS “WHAT IS IMPORTANT”
DEVELOP CONFIDENCE AND UNDERSTANDING WHY SPECIFIC INITIATING EVENTS, SCENARIOS, AND CONDITIONS ARE NOT IMPORTANT
ANALYST KNOWLEDGE, SENSITIVITY STUDIES, AND IMPORTANCE ESTIMATES CAN HELP TO FOCUS EXAMINATION
THERE ARE ERRORS IN YOUR STUDYTHERE ARE ERRORS IN YOUR STUDY
SOME ERRORS PRODUCE CONSERVATIVE RESULTS, AND SOME SOME ERRORS PRODUCE CONSERVATIVE RESULTS, AND SOME PRODUCE OPTIMISTIC RESULTSPRODUCE OPTIMISTIC RESULTS
TYPICAL REVIEWS TEND TO FIND ERRORS THAT PRODUCE TYPICAL REVIEWS TEND TO FIND ERRORS THAT PRODUCE CONSERVATIVE RESULTSCONSERVATIVE RESULTS
TYPICAL REVIEWS TEND TO MISS ERRORS THAT PRODUCE OPTIMISTIC TYPICAL REVIEWS TEND TO MISS ERRORS THAT PRODUCE OPTIMISTIC RESULTSRESULTS
REVIEWS SHOULD EXAMINE REVIEWS SHOULD EXAMINE ““WHAT IS NOT IMPORTANTWHAT IS NOT IMPORTANT”” WITH EQUAL WITH EQUAL EMPHASIS AS EMPHASIS AS ““WHAT IS IMPORTANTWHAT IS IMPORTANT””
DEVELOP CONFIDENCE AND UNDERSTANDING DEVELOP CONFIDENCE AND UNDERSTANDING WHYWHY SPECIFIC INITIATING SPECIFIC INITIATING EVENTS, SCENARIOS, AND CONDITIONS ARE NOT IMPORTANTEVENTS, SCENARIOS, AND CONDITIONS ARE NOT IMPORTANT
ANALYST KNOWLEDGE, SENSITIVITY STUDIES, AND IMPORTANCE ANALYST KNOWLEDGE, SENSITIVITY STUDIES, AND IMPORTANCE ESTIMATES CAN HELP TO FOCUS EXAMINATIONESTIMATES CAN HELP TO FOCUS EXAMINATION
PSA quantification
Slide 32.
UNCERTAINTYUNCERTAINTYSUMMARYSUMMARY
COMMUNICATION IS A CENTRAL ELEMENT OF RISK ANALYSIS AND DECISION MAKING
WE HAVE NOT COMPLETED OUR JOB AS RISK ANALYSTS UNTIL WE HAVE ADDRESSED UNCERTAINTY
BETTER A SIMPLIFIED QUANTITATIVE, OR EVEN QUALITATIVE, UNCERTAINTY ANALYSIS THAN NOTHING
COMMUNICATION IS A CENTRAL ELEMENT OF RISK COMMUNICATION IS A CENTRAL ELEMENT OF RISK ANALYSIS AND DECISION MAKINGANALYSIS AND DECISION MAKING
WE HAVE NOT COMPLETED OUR JOB AS RISK WE HAVE NOT COMPLETED OUR JOB AS RISK ANALYSTS UNTIL WE HAVE ADDRESSED UNCERTAINTYANALYSTS UNTIL WE HAVE ADDRESSED UNCERTAINTY
BETTER A SIMPLIFIED QUANTITATIVE, OR EVEN BETTER A SIMPLIFIED QUANTITATIVE, OR EVEN QUALITATIVE, UNCERTAINTY ANALYSIS THAN NOTHINGQUALITATIVE, UNCERTAINTY ANALYSIS THAN NOTHING