the iiasa modeling tool

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The IIASA Modeling Tool Natural disaster risk management The CatSim Model Stefan Hochrainer Department of Statistics and Decision Support Systems (University of Vienna) Risk, Modeling and Society Group (IIASA)

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The IIASA Modeling Tool. Natural disaster risk management The CatSim Model. Stefan Hochrainer Department of Statistics and Decision Support Systems (University of Vienna) Risk, Modeling and Society Group (IIASA). Introduction:. - PowerPoint PPT Presentation

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Page 1: The IIASA Modeling Tool

The IIASA Modeling Tool

Natural disaster risk managementThe CatSim Model

Stefan Hochrainer Department of Statistics and Decision Support Systems (University of Vienna)Risk, Modeling and Society Group (IIASA)

Page 2: The IIASA Modeling Tool

Introduction:

Ex-ante measures: Measures undertaken before the disaster happens:

- Mitigation - Insurance- Reserve Fund- Contingent Credit

Ex- post measures: Measures undertaken after the disaster happens

– Diversion– Assistance– Domestic Credit– MFI loans, Int. borrowing

Page 3: The IIASA Modeling Tool

What does the CatSim Model?

It assesses the costs and risks of financial vulnerability and analysis selected ex-ante financial instruments measures for reducing vulnerability.

What is unique/new about the CatSim Model ?

First integrated modeling approach to assess financial risk management strategies for natural disaster.Includes ex-ante and ex-post measures from an inter-correlated perspective.User can change interesting parameters and assess the consequences directly.Probability based approach and dynamic modeling of economic effects.

The CatSim Model

Page 4: The IIASA Modeling Tool

CatSim Model

Disaster risk management for developing countries as a two stage decision problem under uncertainty.

• First stage: Ex-ante • Second stage: Ex-post

Integrative view: The scope of possible actions at stage two influences the decision at stage one .

Page 5: The IIASA Modeling Tool

CatSim Model

Model uses Monte Carlo Simulation Technique (probability based approach)

– Important sampling algorithm to generate the scenarios from a given damage distribution function.

– Scenarios are stratified samples instead of uniformly events.

Model evaluates the scenarios dynamically in the time horizon.

User Interface: Strategies for government financing of disaster risk can be developed and its costs and consequences on important indicators studied.

Page 6: The IIASA Modeling Tool

Model consists of two parts:

Module I: Assessment of Financial Vulnerability for the next year for various impacts of a disaster. (Limited information approach)

Module II: Assessment of Financial Vulnerability for a given time horizon using ex-ante and ex-post measures (Probability based

approach)

CatSim Model: Modules

Page 7: The IIASA Modeling Tool

Risk Potential direct losses

STEP 1

HazardFloods, earthquakes etc.

Physical VulnerabilitySusceptibility to physical

damage

Macroeconomic impactsEffects of losing capital stock and

diverting funds for financing lossesSTEP 3

Financial vulnerability/potential

financing gapsAbility to finance reconstruction oflost stocks and provide assistance to

households and private sectorSTEP 2

Elements at riskCapital stock, population

Ex-ante instruments• Mitigation• Insurance• Reserve fund• Contingent credit

Page 8: The IIASA Modeling Tool

CatSim Model:User Interface

Page 9: The IIASA Modeling Tool

CatSim Model:User Interface: Module I

Page 10: The IIASA Modeling Tool

User-Interface: Module I: Hazard

Page 11: The IIASA Modeling Tool

User-Interface: Module I: Vulnerability

Page 12: The IIASA Modeling Tool

User-Interface: Module I: Elements at risk

Page 13: The IIASA Modeling Tool

CatSim Model:Case Studie Honduras

Page 14: The IIASA Modeling Tool

CatSim Model:Case Studie Honduras

Page 15: The IIASA Modeling Tool

CatSim Model:Case Studie Honduras

Page 16: The IIASA Modeling Tool

CatSim Model:Case Studie Honduras

Page 17: The IIASA Modeling Tool

CatSim Model:Case Studie Honduras

Page 18: The IIASA Modeling Tool

Conclusions

Honduras is highly indepted and highly exposed to natural disaster.

Honduras is very dependent for borrowing on loans.

Mitigation for the lower year events.

Insurance for the higher events.

Page 19: The IIASA Modeling Tool

End of PresentationThank you

Questions?

Page 20: The IIASA Modeling Tool

Decision variables:Expenses for mitigation.XL-Insurance.Contribution to reserve fund.Fee for contingent credit.

Response variables:Discounted expected return for the next x (e.g.11) years.Shortfall probability for the next x yearsExpected reduction of the credit buffer in the next x years.

Decision and Response variables

Page 21: The IIASA Modeling Tool

Economic parameters:

Return on capital Discount rate for future returnsDepreciation rateFactor for mitigationPremium loadings for insuranceInterest rate for reserve fund, contingent credit, domestic credit, MFI loan, international bondFee for contingent creditMaximal DiversionMaximal Domestic CreditInitial capitalInitial reserve fundFixed budget (planned for t=1,..,x years)Credit buffer

Catastrophe parameters:

Probability of first loss20-years event loss50-years event loss100-years event loss500-years event loss1000-years event loss

Simulation parameters:

Time horizonNumber of ScenariosExpenditure length

Input Parameters

Page 22: The IIASA Modeling Tool

Mitigation:

Loss

Return period of event

Bold printed line shows the loss as a function of the “hypothetical” losswithout mitigation. Up to a limit given by the invested mitigation no loss occurs.

If the “hypothetical” loss is larger than this limit, the full loss occurs.Hence there are two negative effects at once.

Page 23: The IIASA Modeling Tool

Pricing of Insurance Contracts:

Insure against certain "layers" of risk, e.g. insuring against events inexcess of the 100 year up to the 500 year hurricane event.

The XL layer is determined by two points: The attachment point (A) and theexit point (E). The payment depends on the size of the damage (D).

So the insurance only pays claims if the damage is larger tan (A) In other words, the insurance pays: 0 if D < A D-A if A < = D <= E E-A if D > E

A E

claim

damage

Page 24: The IIASA Modeling Tool

If the damage distribution function is denoted by F(z), the par-price thencan be calculated by integration:

ParPrice = A(z) d F(z)

Pricing of Insurance Contracts:

However, the insurance company asks for a risk premium to be added to the ParPrice, this risk premium must be greater (or equal) 1 and monoton increasing.

To calculate the new price, a function h(p), 0 p 1, is considered,which has the property stated above, namely:h(p) 1h(p) is increasing

Page 25: The IIASA Modeling Tool

AdjustedPrice = A(z) h(F(z)) d F(z) = A(F-1(p)) h(p) dp = A(z) h(F(z)) f(z) dz

The function g(z) = h(F(z)) f(z) can be seen as a kind of weight function

0 0.05 0.1 0.15 0.2 0.25 0.3 0.35 0.4 0.450

1

2

3

4

5

6

7

Pricing of Insurance Contracts: