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Modeling and management of credit risk are the main topics within banks and other lending institutions. Historical experience shows that, in particular, concentration of risk in credit portfolios has been one of the major causes of bank distress. Therefore, concentration risk is highly relevant to anyone who wants to go beyond the very basic portfolio credit risk models.
The book gives an introduction to credit risk modeling with the aim to measure concentration risks in credit portfolios. Taking the basic principles of credit risk in general as a starting point, several industry models are studied. These allow banks to compute a probability distribution of credit losses at the portfolio level. Besides these industry models the Internal Ratings Based model, on which Basel II is based, is treated.
On the basis of these models various methods for the quantification of name and sector concentration risk and the treatment of default contagion are discussed. The book reflects current research in these areas from both an academic and a supervisory perspective
Industry Reviews
From the reviews:
"Concentration risk is one of the most important risk segments when measuring and presenting credit risk. ... The ... main part of the book presents the analysis of concentration risk in credit portfolios. ... can be of tremendous value to practitioners in financial institutions measuring and reporting concentration risk. It could also be of great value for graduate students in statistics, applied mathematics, and economics to see the technical side of the measures of concentration risk." (Ita Cirovic Donev, The Mathematical Association of America, March, 2009)
| Introduction to Credit Risk Modeling | |
| Risk Measurement | p. 3 |
| Variables of Risk | p. 4 |
| The General Model Setting | p. 5 |
| Exchangeable Models | p. 7 |
| Modeling Credit Risk | p. 9 |
| The Regulatory Framework | p. 10 |
| Expected and Unexpected Loss | p. 12 |
| Value-at-Risk | p. 13 |
| Expected Shortfall | p. 15 |
| Economic Capital | p. 17 |
| The Merton Model | p. 19 |
| The General Framework | p. 20 |
| The Multi-Factor Merton Model | p. 23 |
| Industry Models Based on the Merton Approach | p. 29 |
| The KMV Model | p. 29 |
| The CreditMetrics Model | p. 30 |
| The Asymptotic Single Risk Factor Model | p. 31 |
| The ASRF Model | p. 32 |
| The IRB Risk Weight Functions | p. 35 |
| The Loss Distribution of an Infinitely Granular Portfolio | p. 38 |
| Mixture Models | p. 43 |
| Bernoulli and Poisson Mixture Models | p. 43 |
| The Influence of the Mixing Distribution on the Loss Distribution | p. 48 |
| Relation Between Latent Variable Models and Mixture Models | p. 50 |
| The CreditRisk[superscript +] Model | p. 53 |
| Basic Model Setting | p. 54 |
| The Poisson Approximation | p. 56 |
| Model with Random Default Probabilities | p. 57 |
| Concentration Risk in Credit Portfolios | |
| Introduction | p. 63 |
| Ad-Hoc Measures of Concentration | p. 67 |
| Concentration Indices | p. 68 |
| Conclusion | p. 72 |
| Name Concentration | p. 75 |
| A Granularity Adjustment for the ASRF Model | p. 76 |
| Example as Motivation for GA Methodology | p. 77 |
| The General Framework | p. 78 |
| The Granularity Adjustment in a Single Factor CreditRisk[superscript +] Setting | p. 81 |
| Data on German Bank Portfolios | p. 84 |
| Numerical Results | p. 86 |
| Summary | p. 88 |
| The Semi-Asymptotic Approach | p. 90 |
| The General Framework | p. 90 |
| Numerical Results | p. 93 |
| Methods Based on the Saddle-Point Approximation | p. 93 |
| The General Framework | p. 94 |
| Application to Name Concentration Risk | p. 96 |
| Discussion and Comparison Study of the Granularity Adjustment Methods | p. 99 |
| Empirical Relevance of the Granularity Adjustment | p. 100 |
| Why a Granularity Adjustment Instead of the HHI? | p. 100 |
| Accuracy of the Granularity Adjustment and Robustness to Regulatory Parameters | p. 102 |
| Comparison of Granularity Adjustment with Other Model-Based Approaches | p. 103 |
| Agreement of Granularity Adjustment and Saddle-Point Approximation Method in the CreditRisk[superscript +] Model | p. 104 |
| Sector Concentration | p. 107 |
| Analytical Approximation Models | p. 108 |
| Analytical Approximation for Value-at-Risk | p. 109 |
| Analytical Approximation for Expected Shortfall | p. 117 |
| Performance Testing | p. 118 |
| Summary and Discussion | p. 119 |
| Diversification Factor Models | p. 120 |
| The Multi-Sector Framework | p. 121 |
| The Capital Diversification Factor | p. 123 |
| Marginal Capital Contributions | p. 124 |
| Parameterization | p. 126 |
| Application to a Bank Internal Multi-Factor Model | p. 127 |
| Discussion | p. 129 |
| Empirical Studies on Concentration Risk | p. 131 |
| Sector Concentration and Economic Capital | p. 132 |
| The Model Framework | p. 133 |
| Data Description and Portfolio Composition | p. 133 |
| Impact of Sector Concentration on Economic Capital | p. 135 |
| Robustness of EC Approximations | p. 136 |
| Discussion | p. 139 |
| The Influence of Systematic and Idiosyncratic Risk on Large Portfolio Losses | p. 140 |
| Descriptive Analysis of SNC Data | p. 140 |
| Simple Indices of Name and Sector Concentration | p. 141 |
| Modeling Dependencies in Losses | p. 142 |
| Monte Carlo Simulation of the Portfolio Loss Distribution | p. 143 |
| Empirical Results | p. 145 |
| Summary and Discussion | p. 147 |
| Default Contagion | |
| Introduction | p. 151 |
| Empirical Studies on Default Contagion | p. 155 |
| The Doubly Stochastic Property and its Testable Implications | p. 156 |
| Data for Default Intensity Estimates | p. 159 |
| Goodness-of-Fit Tests | p. 159 |
| Discussion | p. 162 |
| Models Based on Copulas | p. 165 |
| Equivalence of Latent Variable Models | p. 166 |
| Sensitivity of Losses on the Dependence Structure | p. 168 |
| Discussion | p. 170 |
| A Voter Model for Credit Contagion | p. 173 |
| The Model Framework | p. 174 |
| Invariant and Ergodic Measures for the Voter Model | p. 177 |
| The Non-Dense Business Partner Network | p. 179 |
| The Dense Business Partner Network | p. 180 |
| Aggregate Losses on Large Portfolios | p. 182 |
| Discussion and Comparison with Alternative Approaches | p. 186 |
| The Mean-Field Model with Interacting Default Intensities | p. 187 |
| A Dynamic Contagion Model | p. 189 |
| Contagion Through Macro- and Microstructural Channels | p. 190 |
| A Model with Macro- and Micro-Structural Dependence | p. 191 |
| The Rating Migrations Process | p. 193 |
| Results and Discussion | p. 194 |
| Equilibrium Models | p. 197 |
| A Mean-Field Model of Credit Ratings | p. 198 |
| The Mean-Field Model with Local Interactions | p. 202 |
| Large Portfolio Losses | p. 205 |
| Discussion | p. 208 |
| A Copulas | p. 211 |
| References | p. 217 |
| Index | p. 223 |
| Table of Contents provided by Ingram. All Rights Reserved. |
ISBN: 9783540708698
ISBN-10: 3540708693
Series: Eaa Lecture Notes
Published: 21st October 2008
Format: Paperback
Language: English
Number of Pages: 244
Audience: General Adult
Publisher: Springer Nature B.V.
Country of Publication: DE
Dimensions (cm): 23.5 x 15.24 x 1.27
Weight (kg): 0.38
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