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(1)

G

ENERIC

F

IRE

R

ISK

A

SSESSMENT

F

OR

RESIDENTIAL AND INDUSTRIAL

B

UILDINGS

Malta,

 

13.

 

April

 

2012

Gianluca

 

De

 

Sanctis

 

(2)

Design Format of the Codes

Prescriptive Performance-Based

Safety Level

Building

Design Format of the Codes

Prescriptive Performance-Based

Safety Level

Human Losses

Financial Losses Safety

Investments Expected Human Portfolio Losses Expected Financial Portfolio Losses Portfolio Safety Investments

Design Format of the Codes

Prescriptive Performance-Based Safety Level Expected Human Portfolio Losses Expected Financial Portfolio Losses Portfolio Safety Investments

(3)

G

ENERIC

R

ISK

A

SSESSMENT

Requirements

 

for

 

a

 

generic

 

risk

 

model

Applicable

 

for

 

most

 

buildings

 

in

 

a

 

portfolio

Quantitative

 

assessment

 

of

 

the

 

risk

 

Physical

 

effects

 

of

 

the

 

required

 

fire

 

safety

 

measures

 

Unbiased

 

assessment

 

of

 

the

 

portfolio

 

risk

Institute of Structural Engineering – ETH Zurich

Generic

 

System

 

Representation

(4)

R

ISK

A

NALYSIS

 Engineering models are able to quantify the losses based on the risk 

indicators and physical or empirical understanding of the problem

 Probabilistic engineering models allow to consider the uncertainties 

of the risk indicators consistently 

 Due to simplification and approximations, engineering models will 

never predict the real behaviour of a system exactly. The resulting 

loss estimation will be biased. 

 This lack of fit could be considered by model parameters

M

odel

Pa

rame

(5)

C

OMBINING AN ENGINEERING APPROACH WITH

D

ATA

Institute of Structural Engineering – ETH Zurich

e = evidence

e

e

e

e

 A calibration of the model with observed data leads to an unbiased estimation of 

the expected losses on portfolio level

 The aim is to quantify the model parameters through the available data

 Methods:

– Maximum Likelihood Method   select model parameters such that the 

observed values obtain the greatest probability 

– Bayesian Updating   for involving prior information

 Model parameter and its associated uncertainties can be assessed for the hole 

(6)

P

ORTFOLIO

R

ISK

A

SSESSMENT

BuildingBuilding BuildingBuilding

Design Format of the Codes

Prescriptive Performance-Based

Safety Level

Generic Risk Assessment

Generic Design of the Building Risk Indicators

Probabilistic Engineering Models

Human Losses

Financial Losses Safety

Investments Expected Human Portfolio Losses Expected Financial Portfolio Losses Portfolio Safety Investments 1 2 n… Model Parameters

(7)

R is k to lif e Safety investments Acceptable region LQI-threshold

E

FFICIENT

F

IRE

S

AFETY

M

EASURES

Life

 

Safety

A

 

rational

 

acceptance

 

criterion

 

for

 

decisions

 

regarding

 

life

 

safety

 

can

 

be

 

derived

 

based

 

on

 

the

 

Life

 

Quality

 

Index

 

(LQI)

 

The

 

LQI

 

define

 

a

 

threshold

 

for

 

the

 

societal

 

willingness

 

to

 

pay

 

for

 

a

 

marginal

 

increase

 

in

 

life

 

safety

Institute of Structural Engineering – ETH Zurich

Financial

 

Losses

Minimizing

 

the

 

total

 

expected

 

costs

 

while

 

the

 

fire

 

safety

 

measures

 

fulfil

 

the

 

Life

 

Safety

 

conditions

 

derived

 

from

 

the

 

LQI

 

principle

F in a n c ia ll o ss Optimum Investment costs Expected consequences Total expected costs
(8)

S

INGLE

F

AMILY

H

OUSES

An

 

economical

 

examination:

 

should

 

smoke

 

alarms

 

be

 

required

 

for

 

single

 

family

 

houses?

 

Model Parameters 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1 Discovery Time CDF No Smoke Alarm With Smoke Alarm

Smoke Alarm:

 Increasing probability of fire discovery 

(derived from statistical data[1][2]) 

 Increasing probability that the fire 

brigade will arrive sooner

[1]Holborn, Nolan & Golt (2004) 

(9)

S

INGLE

F

AMILY

H

OUSES

Institute of Structural Engineering – ETH Zurich

105 106 10-4 10-3 10-2 10-1 Financial Loss [CHF] E x ceedance Pr obab ility 1 -F (x ) No Smoke Alarm With Smoke Alarm

102 103 104 105 106 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1 Financial Loss [CHF] C u m u la tiv e d is tr ib u tio n fu n c tio n F (x ) Data Model Model Data e e e

Estimation

 

of

 

the

 

model

 

parameters

using

 

a

 

dataset

 

of

 

1996

 

fires

 

incidents

(10)

S

INGLE

F

AMILY

H

OUSES

105 106 10-4 10-3 10-2 10-1 Financial Loss [CHF] E xceedance P robab ility 1 -F (x ) No Smoke Alarm With Smoke Alarm

Risk

 

reduction

 

by

 

demanding

 

Smoke

 

Alarms

 

for

 

single

 

family

 

houses:

 

no Smoke Alarm Smoke Alarm no Smoke Alarm 4.8 7.4% 64.5 CHF E L E L a SFH r CHF E L a SFH    

(11)

N

EXT

S

TEPS

Ongoing research

 

at

 

ETH

 

Risk

 

based

 

review

 

of

 

the

 

Swiss

 

Fire

 

Safety

 

Regulations

Quantitative

 

influence

 

of

 

fire

 

protection

 

measures

 

on

 

the

 

risk

Efficiency

 

of

 

fire

 

safety

 

measures

Future

 

research

 

possibilities

Application

 

of

 

the

 

concept

 

to

 

performance

 

based

 

codes

Calibration

 

of

 

the

 

Fire

 

Safety

 

Code

 

for

 

a

 

portfolio

Institute of Structural Engineering – ETH Zurich

target

(12)

P

ROBLEMS

Generic System Representation and Available Data:

 Available data  does not correspond to the needed input / output for 

the engineering models 

 Error in the estimation of input parameters based on the 

available data

 Data (Switzerland) does not classify the damage according the 

fire spread in the building Probabilistic Engineering Models

 Missing “simple” engineering models for natural fire conditions, i.e. 

charring rate for timber, fire resistance of fire barriers (EI), fire spread 

in multi‐compartment buildings etc. Investments cost

 Generic assessment of safety investment costs dependent on the 

(13)

Institute of Structural Engineering – ETH Zurich

T

HANK YOU FOR YOUR

A

TTENTION

Y

OUR

Q

UESTIONS PLEASE

!

Gianluca

 

De

 

Sanctis

[email protected]

(14)

G

ENERIC

R

ISK

M

ODEL

Building Volume Constr.  Year Living  Area Number of Rooms Number of cells Initial Area  A0 Room arrangement IRA Building Area Atot Available  Data Model‐ Input Model‐ Output Damage Ratio A/Atot

Damaged Area A Loss  Ratio S/V Pr obabilis tic Engineering   Model Loss  S Insurance Value Model  Parameters Buildings 1:NG

=

Room Height Available  Data Fire Brigade  Intervention

References

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