Active Credit Portfolio Management in Practice

Jeffrey R. Bohn , PhD (Tokyo Japan, and San Francisco,CA) leads the Financial Strategies group at Shinsei Bank in Tokyo. Previously, he co-led Moody's KMV's (MKMV's) Global Research group and led MKMV's Credit Strategies group. Roger M. Stein , PhD (New York, NY) is Group Managing Director at Moody's where he leads the newly formed Moody's Quantitative Research and Analytics group. Previously, he co-led MKMV's Global Research group. Prior to that he led Moody's Risk Management Services' Research Group.

Foreword. Preface. Acknowledgments. Chapter 1. The Framework: Definitions and Concepts. What Is Credit? Evolution of Credit Markets. Defining Risk. A Word About Regulation. What Are Credit Models Good For? Active Credit Portfolio Management (ACPM). Framework at 30,000 Feet. Building Blocks of Portfolio Risk. Using PDs in Practice. Value, Price, and Spread. Defining Default. Portfolio Performance Metrics. Data and Data Systems. Review Questions. Chapter 2. ACPM in Practice. Bank Valuation. Organizing Financial Institutions: Dividing into Two Business Lines. Emphasis on Credit Risk. Market Trends Supporting ACPM. Financial Instruments Used for Hedging and Managing Risk in a Credit Portfolio. Mark-To-Market and Transfer Pricing. Metrics for Managing a Credit Portfolio. Data and Models. Evaluating an ACPM Unit. Managing a Research Team. Conclusion. Review Questions. Exercises. Chapter 3. Structural Models. Structural Models in Context. A Basic Structural Model. Black-Scholes-Merton (BSM). Valuation. Modifying BSM. First-Passage Time: Black-Cox. Practical Implementation: Vasicek-Kealhofer. Stochastic Interest Rates: Longstaff-Schwartz. Jump-Diffusion Models: Zhou. Endogenous Default Barrier (Taxes and Bankruptcy Costs): Leland-Toft. Corporate Transaction Analysis. Liquidity. Other Structural Approaches. Conclusion. Appendix 1. Derivation of Black-Scholes-Merton Framework for Calculating Distance-to-Default (DD). Appendix 2. Derivation of Conversion of Physical Probability of Default (PD) to a Risk-Neutral Probability of Default (PD Q ). Review Questions. Exercises. Chapter 4. Econometric Models. Discrete-Choice Models. Early Discrete Choice Models: Beaver (1966) and Altman (1968). Hazard Rate (Duration) Models. Example of a Hazard Rate Framework for Predicting Default: Shumway (2001). Hazard Rates versus Discrete Choice. Practical Applications: Falkenstein, et al. (2000) and Dwyer and Stein (2004). Calibrating Econometric Models. Calibrating to PDs. Calibrating to Ratings. Interpreting the Relative Influence of Factors in Econometric Models. Data Issues. Taxonomy of Basic Data Woes. Biased Samples Cannot Easily Be Fixed. Conclusion. Appendix 1. Some Alternative Default Model Specifications. Review Questions. Exercises. Chapter 5. Loss Given Default. Road to Recovery: The Timeline of Default Resolution. Measures of LGD (Recovery). The Relationship between Market Prices and Ultimate Recovery. Approaches to Modeling LGD: The LossCalc (2002, 2004) Approaches and Extensions. Conclusion. Review Questions. Exercises. Chapter 6. Reduced-Form Models. Reduced-Form Models in Context. Basic Intensity Models. A Brief Interlude to Discuss Valuation. Duffie and Singleton Intensity Model. Credit Rating Transition Models. Default Probability Density Version of Intensity Models (Hull-White). Generic Credit Curves. Conclusion. Appendix: Kalman Filter. Review Questions. Exercises. Chapter 7. PD Model Validation. The Basics. Parameter Robustness. Measures of Model Power. Measures of PD Levels and Calibration. Sample Size and Confidence Bounds. Assessing the Economic Value of More Powerful PD Models. Avoiding Overfitting: A Walk-Forward Approach to Model Testing. Conclusion. Appendix 1. Type I and Type II Error: Converting Cap Plots into Contingency Tables. Appendix 2. The Likelihood for the General Case of a Default Model. Appendix 3. Tables of ROC e and n max. Appendix 4. Proof of the Relationship between NPV Terms and ROC Terms. Appendix 5. Derivation of Minimum Sample Size Required to Test for Default Rate Accuracy in Uncorrelated Case. Appendix 6. Tables for Lower Bounds of e and N on Probabilities of Default. Review Questions. Exercises. Chapter 8. Portfolio Models. A Structural Model of Default Risk. Measurement of Portfolio Diversification. Portfolio Risk Assuming No Credit Migration. Structural Models of Default Correlation. Credit Migration. A Model of Value Correlation. Probability of Large Losses. Valuation. Return Calculations. Risk Calculations. Portfolio Loss Distribution. Capital. Economic Capital and Portfolio Management. Improving Portfolio Performance. Performance Metrics. Reduced-Form Models and Portfolio Modeling. Correlation in Intensity Models. Copulas. Frailty. Integrating Market and Credit Risk. Counterparty Risk in Credit Default Swaps (CDS) and Credit Portfolios. Conclusion. Review Questions. Exercises. Chapter 9. Building a Better Bank. A Case Study. Description. Current Organization. Transforming the Capital Allocation Process. Portfolio Analysis. Active Credit Portfolio Management (ACPM). Data, Systems, and Metrics. ACPM and Transforming the Bank. Appendix: Figures. Exercises. References. About the Authors. Index.