ادارة الاخطار د.ممدوح حمزة
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Transcript of ادارة الاخطار د.ممدوح حمزة
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Risk Management
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Risk Manager
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Risk Defined
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Financial Loss
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Non Economic Risks
Economic Risks
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1
Pure Risks
Speculative Risks
1
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2
Fundamentel Risks
2 Greene Mrk et. Al. Risk and ins., 8 th edition, U. S. A., Sauth western
publishing company, p. 49
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Particular Risks
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Static Risks
Dynamic Risks
Perils
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Harzards
Physical Hazards
Morale Hazards
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Moral Hazards
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Personal Perils
Property and Liability Perils
Fundamental Perils
Particular Perils
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identAcc
Loss
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Total Loss
Partial Loss
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Direct Loss
Indirect Loss
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Factors of Risk Measurement
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Degree of Risk
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Probability of loss
Chance of loss
Mathematical Probability
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Probability
Imperical Probabiltiy
:Expected Probability
:Actual or realized Probability
Low of
Large Numbers
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5000
4800
5000
200 0.04 =
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5000
3200 0.64 =
5000
1200 0.24 =
5000
400 0.08 =
5000
150 0.03 =
5000
50 0.01 =
5000
1200 400 150 50 +++
5000
1800
5000
400 150 50
5000
600 12.0
++==
-
5000
150 50
5000
200 0.4
+==
5000
50 0.01 =
5000
1200 3200
5000
4400 0.88
+==
5000
400 1200 3200
5000
4800 0.96
++==
5000
150 400 1200 3200
5000
4950 0.99
+++==
5000
50 150 400 200 3200
5000
5000 00.1
++++==
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3
Expected losl Severity
)3
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4
1
2
1000 +
2
1
-
2
1000 - 2000
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Loss frequency
Loss Severity
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Ruin of the Business
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10000 100
150
100
110
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The maximum possible loss and the maximum probable
Expectation of loss or Mathematical Expectation
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)1
1(
+
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2000
4000 60
2000
60
-
5000
1000 )
1 0.12
1(20
1) 12.0(20 +
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5000
1000
1000
482
1000
261
1000
123
1000
74
1000
33
1000
19
1000
8
-
2
8.300
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2.0
0963.0
2.0
0522.0
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Probability Distribution of Total Losses
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The maximum
Probable Yearly Aggregate Loss
The Maximum Probable Loss
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Ruin Probability
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Yardstick
Standard Deviation
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Variance
2
2
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2
2
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Coefficient of Variation
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}{
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}{
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4
4 Hossak I.B.et.al Introductory statistics with Opplication in general
Ins. 1 st edition, U. K, compridge university press, 1983, p. 101
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Chebysheve
Inequality
1
1
1
5.1
1
2
2
2
-
1
2
1
-
2000
3500
4
9
4
9
4
9
4500
5250
2000
3500
4
9
751.
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25.2
75.1
5.1
75.1
2000
3500
100
20
75.1
4
75.12
4
2
4
2
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030625.0
0625.3
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2000
800
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= 5000
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40000
093.4941
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2000
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6000
433.1267
5
5 Daherty Neil. A., --------- management A Finantial expositon, U. S.
A. Mc Graw-Hill Inc. ------
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2000
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80000
253.9726
6
(
6 R.E. Beard et al Risk Theory: The stochastic Basis of ins., (2nd
edition: U.K., Chapman and Hall, 1978), p. 1
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10000
22
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The normal approximation
The chebyshev method
The Allen-Duval method
The norm al power method
The student T distribution
Edgeworth series
Simulation
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7Shiang lau-Hon
Thomas A. Aiuppa
22 2
7 Hon-shiang law, An effective approach for estimating the aggregate loss
of an ins. Portfolio, Journal of Risk and ins. Vol., 3, 1984, pp. 20-25
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2
2
-
2
2
222
2
-
2
90000
144000000
450000
12000
-
2
400
640000
400
800
2000
640000
2000
800
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1
225
15
2
15
4.0
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10000
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22
576000
038.116715
7200000
038.116715
2
2
2
2
-
2
-
10000
2
222
-
22
576000
038.116715
11520000
038.161
11520000
038.161
2
2
2
-
2
-
222
4000
253.9726
-
80000
253.9726
50000
253.9726
1
144
43162.
12
4316.2
12
1216.0
12
1945.0
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Automatic Sprinklers
Insurance
AgentBroker
Underweriter
Loss Adjuster
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Risk Management Objectives
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Risk Reduction
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Ridsk avoidance
Loss Control
Risk Separation
Risk Financing Tools
Risk Retention
Risk Combination
Risk Transfer
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Risk Avodance
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Loss Control
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Both Loss-Prevention and loss-
reduction Programs
Fire-Resistive Constructive
Product Liability
Safety goggles
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Loss Minimization Programs
Salvage Programs
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Heinrich
Heinrich
Frederick Taylor
Safety equals efficiency
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Dr. Haddon
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Unions
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Determining Economic Feasibillity
Cost of accidents
Bird and Germain
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Cost of loss control measures
Sprinklers
Extinguishers
Guards
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Insurance
PremiumsLoss Frequencies
Loss Seuerity
Risk Separation
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Risk retention
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Unplanned risk retention
Contingency Reserve
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Self Insurance
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Risk Combination
General Average
Business Interruption
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Risk Transfer
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1 2
1
1
+
1 2
1 085.0
1
+
1000
892.143884
2
1
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Lease Contract
Leasee
Leasor
Construction Contract
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Bailment Contract
Bailor
Bailee
Laundry
Forming Organization Contract
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8
8
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Linear Programming
Games TheoryQueueing TheoryLoss
Matrix MethodMarginal analysisThe
Worry MethodCritical Probability Method
Break-Even Probability Method
Expected Tangible Loss MethodThe
Expected Utility Apporach
The Loss Matrix Method
Pay-off Matrix
9
9 Williams and Hiens, Risk management ins.6 th edition, Mc Graw-Hill
Inc., 1989, PP. 270279
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Minimax criteria
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Minimin criter ia
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Minimize the Loss Associated with the Most Probable Outcomes
Miniminze the Expected Tangible Loss During the Policy Period
Criteria
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The worry method
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The Worry Method
Flactuations
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The Critical Probability method
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0
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Even Probability-Break
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Michael Smith
150
25
25
150
25
150
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Expected Utiltiy Function Method
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Risk Averter
Neutral toward risk
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Risk seeker
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0.0010 25
15 0.0020) - (0.0010 +
25
15
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1. Emmett J. Vaughan, Risk Management, John Wiley & Sons Inc., Iowa, 2003.
2. Erik Banks, Alternative Risk Transfer: Integrated Risk Management through Insurance, Reinsurance, and the Capital Markets , 1st
edition, Wiley,Texas , 2004)
3. George E. Rejda, Introduction to Risk Management & Insurance, th ed, Addison Wesley, NY, 2008.
4. Harrington Niehaus, Risk Management & Insurance,1st ed, Irwin/McGraw-Hill, NY, 1999.
5. Doherty Neil A., Corporate Risk Management: A financial exposition, New Jersey., Mc Grew Hill Inc., 1985
6. Green Mark et al., Risk and Ins., 8th edition, N Y, south western Publishing company, 1992
7. Travis Pritchett et al. Risk Management & Insurance 7th edition
Wet Publishing Company Los Angeles 2000
8. S. Travis Pritchett et al., Risk Management & Insurance, 7th edition, Los Angeles, Wet Publishing Company, 2000
9. Williams and Hiens, Risk management and Insurance, 8th edition, California, Mc Grew-Hill inc., 2001