BC Hydros Dam Safety Program and Risk Management Processes Stephen - - PowerPoint PPT Presentation

bc hydro s dam safety program and risk management
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BC Hydros Dam Safety Program and Risk Management Processes Stephen - - PowerPoint PPT Presentation

BC Hydros Dam Safety Program and Risk Management Processes Stephen Rigbey Director, Dam Safety, BC Hydro BC Hydro Overview COMPLEX INFRASTRUCTURE 80 dams at 41 sites 31 hydroelectric facilities ~ 9500MW installed currently


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Stephen Rigbey Director, Dam Safety, BC Hydro

BC Hydro’s Dam Safety Program and Risk Management Processes

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BC Hydro Overview

COMPLEX INFRASTRUCTURE

  • 80 dams at 41 sites
  • 31 hydroelectric facilities
  • ~ 9500MW installed currently
  • 1100 MW started construction
  • 3 thermal generating plants
  • Off-grid diesel stations
  • 18,500 kilometers of transmission lines

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Provincial ownership, but international implications

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Concrete Gravity Dam

BC Hydro has 19 Major Concrete Gravity Dams: Aberfeldie Buntzen, Clayton Falls Clowhom Comox Eko Elliott Falls River Ladore Peace Canyon Puntledge Diversion Quinsam Diversion Quinsam Storage Ruskin Seton Seven Mile Spillimacheen Stave Falls & Whatshan

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Large Embankment Dams

WAC Bennett 183 m high; 2 km crest length Volume = 44 million m3 Large by height ; volume Mica 243m high

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Columbia River : breach at Mica Dam

  • flood reaches US border in 22 hrs
  • peaks at 48m above river bank the next

day

Consequences – Extreme category

Flooding all the way to Portland >>> 10,000 people US Nuclear Plant Fraser River : breach at La Joie, Terzhagi still about 10,000 people at risk All BC rail and road transportation routes All Power interconnects

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Issues Database and Vulnerability Index

Deficiencies Actual – known to exist, measureable Potential – require further investigation Normal Conditions Unusual Conditions flood seismic

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Vulnerability Index-

Vulnerability Index (Actual - Dam) = (Concern Rating(AD)) x (Frequency of Demand Scaling Factor), or,

Vulnerability Index (AD) =

3

) " _" _ ( 10 Concern

  • f

Magnitude x

) x (1-(0.1 x Ln(1/AEF))

INDEX OF VULNERABILITY

AND

AND

MAGNITUDE OF THE "CONCERN" FREQUENCY OF "DEMAND" OF "FEATURE" MAGNITUDE OF THE GAP (bewteen actual and preferred) CRITICALITY OF THE "FEATURE" "IN"- EFFECTIVENESS OF INTERIM MEASURES

Risk = Probability of Failure x Consequence

Logarithmic Scaling Factor 0.0 0.2 0.4 0.6 0.8 1.0 0.00E+00 2.00E-01 4.00E-01 6.00E-01 8.00E-01 1.00E+00 Annual Exceedance Frequency Scaling Factor

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Developed simply as a way to track and prioritize issues Does not justify need/urgency NOT a robust method to track risk Different consequences in many cases Different levels of residual risk not quantified

Vulnerability does not equal Risk

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Quantifying the issues we’re dealing with…

20 40 60 80 100 120 140 160 180 F02 Q2 F02 Q4 F03 Q2 F03 Q4 F04 Q2 F04 Q4 F05 Q2 F05 Q4 F06 Q2 F06 Q4 F07 Q2 F07 Q4 F08 Q2 F08 Q4 F09 Q2 F09 Q4 F10 Q2 F10 Q4 F11 Q2 F11 Q4

Vulnerability Index

Known deficiencies Potential Deficiencies

Coursier decommissioning New Coquitlam Dam Seven Mile upgrades Elsie rebuild Combination of increasing knowledge (positive) and deteriorating conditions (negative)

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Quarterly Reporting Metrics

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50 100 150 200 250 F04 Q1 F04 Q3 F05 Q1 F05 Q3 F06 Q1 F06 Q3 F07 Q1 F07 Q3 F08 Q1 F08 Q3 F09 Q1 F09 Q3 F10 Q1 F10 Q3 F11 Q1 F11 Q3 F12 Q1 F12 Q3 F13 Q1 F13 Q3 Total Vulnerability

Vulnerability Index

VI Increases VI Decreases Total VI

For comparison against investigations and capital plans

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* Active risk reduction project

F11 Q1 Risk Overall

5 10 15 20 Falls River Heber Diversion* Salmon River Div. Bear Creek Buntzen Clayton Falls Clowhom Elko Elliott Quinsam (2) Spillimacheen Walter Hardman Whatshan Jordan Kootenay Canal* Seton* Aberfeldie Sugar Lake Wahleach Wilsey Puntledge Comox Peace Canyon Cheakamus* Ruskin* Stave Falls* Duncan* Seven Mile Hugh Keenleyside* Elsie Revelstoke John Hart* Ladore* Strathcona* WAC Bennett* Alouette* Terzaghi* La Joie* Coquitlam Mica* Dam Vulnerability Index

Spillway Gates

AN AU PU & PN

Reduction

Extreme Very High Consequence High Consequence Low Consequence Very Low

Quarterly Reporting Metrics

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Prioritization of Projects

Vulnerability Index – only the starting point Vulnerabilities relative to Consequence (LOL, PAR, Economic)

  • Compile, sort and compare parallel lists

Management practicality

  • Time to effect repairs
  • Sequencing with other planned work
  • Resource availability

Enabling projects Corporate considerations

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BC Hydro’s 10-yr Capital Plan ~$20B

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Corporate Risk Matrices - prioritization

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Increasing Consequence Decreasing Probability (logarithmic) 5 4 4+3=7 3 2 2+2=4 2+5=7 1 1 2 3 4 5 6 Decreasing Frequency

  • r

Probability Additive if both are logarithmic RISK = Probability X Consequence

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Plants - General Safety, Environment and Business Dam Safety

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Quantitative: Financial Reliability Metrics Qualitative: Environmental Reputational Mixed: Accidents/Life Loss

23 different descriptors

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Corporate Risk Matrices

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How to equate consequences?? moral and ethical issues… And how to put them in logarithmic buckets? YOU DON’T!

Try to avoid, but Business as Usual Major Crisis Insurability Limit : Change of Corporate Leadership Complete Corporate Restructuring Financial Health and Safety Reputational

Consequences Corporate Response

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Corporate Risk Matrices

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How to equate consequences?? moral and ethical issues… And how to put them in logarithmic buckets? Great for broadbrush representations to a Board, but Someone will eventually have to make the hard tradeoffs on the basis of corporate values

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After the tradeoffs… we can’t do it all…

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Reduce the Hazard Reservoir lowered Nmax in effect at LAJ Reduce the Consequences Restricted Land Use underway at JOR Interim Risk Management Enhanced emergency preparedness Public Education

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But what about the justification?

  • VI not the right tool
  • Corporate Risk Matrix simply not granular enough

…..must discuss Tolerability of Risk

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104 105 106 1 10 100 1000 Number of fatalities, N Probability of more than N fatalities Additional risk control is required 107 Risk is broadly acceptable 103 Risk is tolerable, if ALARP

CDA Revised Guidelines Figure 6-2: Example Societal Risk Levels for Dam Safety

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A quick history of Risk

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1967 – The Farmer curves - Nuclear

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1980’s: UK and Netherlands – other hazardous industries

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Different slopes based on different “anchor points” UK : chemical/nuclear industries Netherlands : dykes/large scale flooding Documented/ defensible

  • adopted nationally

1986: USBR “Guidelines to Decision Analysis”

  • no criteria
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By 1993… move into hydro industry

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Early ANCOLD lines…. BC Hydro : Significant interaction with USBR Specific Risk and Cost Criteria for a single dam: 1 x 10-3 /yr $10,000/yr

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BC Hydro use of Probability of Failure

Use of Event Trees and the 10-3 line throughout the latter 1990’s: Concrete dam and spillway stability

  • Alouette, Ruskin, 7Mile, Stave Falls, Wahleach

Debris Passage, Spill Capacity

  • LaJoie,

Rip Rap Erosion

  • Terzaghi

Internal Erosion

  • Coursier

Liquifaction

  • Coquitlam
  • Hugh Keenleyside (>1 yr, > $1M !)
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2 years later….

A major change in course:

  • Scientific, political and legal difficulties
  • Societal Risk concepts problematic
  • Vetting had not taken place
  • Use of probability without true understanding of

uncertainties could not be justified in the BC Hydro context

  • Wouldn’t pass a ‘transparency test’ with Public Utilities Commissions
  • Use of both Subjective and Quantitative Probability

discontinued

  • Moved to the Vulnerability Index approach

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Why use of specifically defined risk criteria still won’t work...

…at least for public utilities and private dam owners

  • Origins vs Current Practice
  • Variability in its use
  • Axes, mathematics
  • Definition of zones
  • Different Societal Risk Tolerances?
  • Ethics, transparency and public acceptance
  • Prioritization or Justification?
  • How to apply in real situations?

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Origins

BC Hydro and USBR (1993)

  • Specific Risk and Cost

Criteria for a single dam

  • 1 x 10-3 /yr

“Needs discussion and vetting…”

USBR (1999)

  • Rational for 10-3 line documented,

but

  • “Logic needs to be re-evaluated…”

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:

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Origins

Vetting and discussion STILL has not taken place…

  • Line ‘justified’ on basis of historical dam failure data set

..until recently: See P. Regan (2016 ASDSO):

  • Dam failure data set is now inappropriate for the purpose of evaluating

current societal risk tolerance

  • Key numerical values based on possibly flawed calculations
  • Inconsistent with current guidance given by world-wide risk experts and with

data compiled for other industries.

Needs further discussion

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Current Practice

Although:

  • 1993/1999 thinking has not yet been tested/revisited
  • rarely if ever stated in laws and regulation for any other industry…
  • Approach is used in Dam Safety by various parties:
  • USBR, USACE, ANCOLD: NSW, HYDROTAZ…

All show the 10-3 line, all look the same, but…

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Definition of Axes

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104 105 106 1 10 100 1000 Number of fatalities, N Probability of more than N fatalities Additional risk control is required 107 Risk is broadly acceptable 103 Risk is tolerable, if ALARP

vs Probability of Failure

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Definition of Axes

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104 105 106 1 10 100 1000 Number of fatalities, N Probability of more than N fatalities Additional risk control is required 107 Risk is broadly acceptable 103 Risk is tolerable, if ALARP

Why fatalities? PAR?

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Choosing a Tolerability Line

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104 105 106 1 10 100 1000 Number of fatalities, N Probability of more than N fatalities Additional risk control is required 107 Risk is broadly acceptable 103 Risk is tolerable, if ALARP

a)Follow the crowd ….but don’t ask questions b) Attempt to logically select one? c) Have a societal debate?

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Choosing a Tolerability Line for Canada?

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0.0000001 0.000001 0.00001 0.0001 0.001 0.01 0.1 1 1 100 10000 1000000

Annual Exceedence Probability (F) Fatalities (N)

Canadian disasters

Empress of India Halifax munitions explosion 1918 flu epidemic Comet strike (10-7)

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0.0000001 0.000001 0.00001 0.0001 0.001 0.01 0.1 1 1 100 10000 1000000

Annual Exceedence Probability (F) Fatalities (N)

Canadian disasters Cumulative FN Curve for Canada

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36 y = 7.2941x-0.834

0.0000001 0.000001 0.00001 0.0001 0.001 0.01 0.1 1

1 10 100 1000 10000 100000 1000000 Annual Exceedence Probability (F) Fatalities (N)

Series3 Power (Series3)

Justification based on contribution to

  • verall FN?
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Mathematics

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104 105 106 1 10 100 1000 Number of fatalities, N Probability of more than N fatalities Additional risk control is required 107 Risk is broadly acceptable 103 Risk is tolerable, if ALARP

Non-cumulative probability

  • completely different results!
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Mathematics

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See various publications by Zielinski – needs verification/discussion ALMOST 2 ORDERS MAGNITUDE DIFFERENCE IN RISK TOLERANCE!

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Mathematics - Uncertainty

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Likely uncertainty bounds

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Terminology

Sometimes changing between publications …and with entirely different inferences

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104 105 106 1 10 100 1000 Number of fatalities, N Probability of more than N fatalities Additional risk control is required 107 Risk is broadly acceptable 103 Risk is tolerable, if ALARP

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Terminology

Sometimes changing between publications …and with entirely different inferences

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104 105 106 1 10 100 1000 Number of fatalities, N Probability of more than N fatalities Additional risk control is required 107 Risk is broadly acceptable 103 Risk is tolerable, if ALARP

increasing justification intolerable must take action additional risk control required unacceptable except in exceptional circumstances

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Different Risk Tolerances?

Politicians Engineers Economists Public

  • Different locations often have different perceptions

The discussions have not taken place!

  • Transposing criteria between industries or jurisdictions?
  • Engineers alone cannot dictate acceptable levels

All look at risk differently

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Ethics and VOSL / CBA

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104 105 106 1 10 100 1000 Number of fatalities, N Probability of more than N fatalities Additional risk control is required 107 Risk is broadly acceptable 103 Risk is tolerable, if ALARP

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Ethics and VOSL / CBA

Possibly for large, general populations, but… Defined populations are not statistics! When does your child become a statistic?

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Application: Recent Example

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Jordan River Campbell River

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Two societies – two safety cases

104 105 106 1 10 100 1000 Number of fatalities, N Probability of more than N fatalities Additional risk control is required 107 Risk is broadly acceptable 103 Risk is tolerable, if ALARP

Very High 1:2500 Extreme 1:10000 Guidelines for seismic withstand Campbell Jordan

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104 105 106 1 10 100 1000 Number of fatalities, N Probability of more than N fatalities Additional risk control is required 107 Risk is broadly acceptable 103 Risk is tolerable, if ALARP

Both sites: 1:500 AEP seismic withstand

No Upgrades; Property Purchase Offer

Minimal incremental damages Public awareness of the risk, Emergency Exercises involving entire permanent PAR Personal choice to accept, or not accept the risk

25-30 yr Upgrade Program

Rate of risk reduction as fast as practicable Public awareness of the risk, Inundation mapping etc…

Very High 1:2500 Extreme 1:10000 Campbell Jordan

Two societies – two safety cases

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Challenges from the public

104 105 106 1 10 100 1000 Number of fatalities, N Probability of more than N fatalities Additional risk control is required 107 Risk is broadly acceptable 103 Risk is tolerable, if ALARP

1:2500 1:10000 Guideline for seismic withstand

Reduce PAR by 1 or 2 households?

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Challenges from the public

104 105 106 1 10 100 1000 Number of fatalities, N Probability of more than N fatalities Additional risk control is required 107 Risk is broadly acceptable 103 Risk is tolerable, if ALARP

1:2500 1:10000 Guideline for seismic withstand

“Why is it ok for me to be 100x less safe”?

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Challenges from the public

104 105 106 1 10 100 1000 Number of fatalities, N Probability of more than N fatalities Additional risk control is required 107 Risk is broadly acceptable 103 Risk is tolerable, if ALARP

1:2500 1:10000 Guideline for seismic withstand

“You have to be joking…”

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Challenges from the public

104 105 106 1 10 100 1000 Number of fatalities, N Probability of more than N fatalities Additional risk control is required 107 Risk is broadly acceptable 103 Risk is tolerable, if ALARP

1:2500 1:10000 Guideline for seismic withstand

Personal choice to accept, or not accept the risk

Same result if it had been a retirement home rather than a surfing community?

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Quantified societal risk criteria cannot withstand public scrutiny

Crown Corporation must justify all expenditures as a Public Necessity in a very public forum

  • Can’t hide behind “national security”

UK : “a retreat from CBA”Hopkins, McQuaid Netherlands – abandoning societal risk criteria for individual risk NSW Dam Safety Bill 2015

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Some questions for your Board to ponder….

  • How to proceed in such murky waters?
  • no framework even to determine how to determine tolerability of risk!
  • In today’s society, is there an obligation to formally

consider the views of those exposed to the hazard?

  • If so, to what degree does perception-based judgements enter into the

decision-making process?

  • When defending yourself against negligence:
  • Does neglecting to account for ethical risk issues open the door for a strong

legal argument that acceptable risk has not been demonstrated?

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There’s a LOT of thinking we need to do….

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We need better ways to characterize and communicate risk in the context of local jurisdiction:

Answer to be found in the domain of social politics and economics, not engineering

  • D. Hartford

Legal Framework Considerations in the development of risk acceptance criteria Structural Safety, 2008

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END

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