Credit Risk Modeling Using Excel And Vba 2E +Cd 9780470660928

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作   者:Peter N. Posch  著

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ISBN:9780470660928

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简介

This book provides practitioners and students with a hands-onintroduction tomodern credit risk modeling. The authors begin eachchapter with an accessiblepresentation of a given methodology,before providing a step-by-step guide toimplementation methods inExcel and Visual Basic for Applications (VBA).The book coversdefault probability estimation (scoring, structural models,andtransition matrices), correlation and portfolio analysis,validation, as wellas credit default swaps and structured finance.Several appendices and videosincrease ease of access.The second edition includes new coverage of the important issue ofhowparameter uncertainty can be dealt with in the estimation ofportfolio risk, aswell as comprehensive new sections on the pricingof CDSs and CDOs, anda chapter on predicting borrower-specific lossgiven default with regressionmodels. In all, the authors present ahost of applications - many of whichgo beyond standard Excel or VBAusages, for example, how to estimate logitmodels with maximumlikelihood, or how to quickly conduct large-scale MonteCarlosimulations.Clearly written with a multitude of practical examples, the newedition ofCredit Risk Modeling using Excel and VBA will prove anindispensible resourcefor anyone working in, studying orresearching this important field.

目录

Preface to the 2nd edition. Preface to the 1st edition. SomeHints for Troubleshooting. 1 Estimating Credit Scores with Logit.Linking scores, default probabilities and observed defaultbehavior. Estimating logit coefficients in Excel. Computingstatistics after model estimation. Interpreting regressionstatistics. Prediction and scenario analysis. Treating outliers ininput variables. Choosing the functional relationship between thescore and explanatory variables. Concluding remarks. Appendix.Logit and probit. Marginal effects. Notes and literature. 2 TheStructural Approach to Default Prediction and Valuation. Defaultand valuation in a structural model. Implementing the Merton modelwith a one-year horizon. The iterative approach. A solution usingequity values and equity volatilities. Implementing the Mertonmodel with a T -year horizon. Credit spreads. CreditGrades.Appendix. Notes and literature. Assumptions. Literature. 3Transition Matrices. Cohort approach. Multi-period transitions.Hazard rate approach. Obtaining a generator matrix from a giventransition matrix. Confidence intervals with the binomialdistribution. Bootstrapped confidence intervals for the hazardapproach. Notes and literature. Appendix. Matrix functions. 4Prediction of Default and Transition Rates. Candidate variables forprediction. Predicting investment-grade default rates with linearregression. Predicting investment-grade default rates with Poissonregression. Backtesting the prediction models. Predictingtransition matrices. Adjusting transition matrices. Representingtransition matrices with a single parameter. Shifting thetransition matrix. Backtesting the transition forecasts. Scope ofapplication. Notes and literature. Appendix. 5 Prediction of LossGiven Default. Candidate variables for prediction.Instrument-related variables. Firm-specific variables.Macroeconomic variables. Industry variables. Creating a data set.Regression analysis of LGD. Backtesting predictions. Notes andliterature. Appendix. 6 Modeling and Estimating DefaultCorrelations with the Asset Value Approach. Default correlation,joint default probabilities and the asset value approach.Calibrating the asset value approach to default experience: themethod of moments. Estimating asset correlation with maximumlikelihood. Exploring the reliability of estimators with a MonteCarlo study. Concluding remarks. Notes and literature. 7 MeasuringCredit Portfolio Risk with the Asset Value Approach. A default-modemodel implemented in the spreadsheet. VBA implementation of adefault-mode model. Importance sampling. Quasi Monte Carlo.Assessing Simulation Error. Exploiting portfolio structure in theVBA program. Dealing with parameter uncertainty. Extensions. Firstextension: Multi-factor model. Second extension: t -distributedasset values. Third extension: Random LGDs. Fourth extension: Otherrisk measures. Fifth extension: Multi-state modeling. Notes andliterature. 8 Validation of Rating Systems. Cumulative accuracyprofile and accuracy ratios. Receiver operating characteristic(ROC). Bootstrapping confidence intervals for the accuracy ratio.Interpreting caps and ROCs. Brier score. Testing the calibration ofrating-specific default probabilities. Validation strategies.Testing for missing information. Notes and literature. 9 Validationof Credit Portfolio Models. Testing distributions with theBerkowitz test. Example implementation of the Berkowitz testRepresenting the loss distribution. Simulating the criticalchi-square value. Testing modeling details: Berkowitz onsubportfolios. Assessing power. Scope and limits of the test. Notesand literature. 10 Credit Default Swaps and Risk-Neutral DefaultProbabilities. Describing the term structure of default: PDscumulative, marginal and seen from today. From bond prices torisk-neutral default probabilities. Concepts and formulae.Implementation. Pricing a CDS. Refining the PD estimation. Marketvalues for a CDS. Example. Estimating upfront CDS and the 'BigBang' protocol. Pricing of a pro-rata basket. Forward CDS spreads.Example. Pricing of swaptions. Notes and literature. Appendix.Deriving the hazard rate for a CDS. 11 Risk Analysis and Pricing ofStructured Credit: CDOs and First-to-Default Swaps. Estimating CDOrisk with Monte Carlo simulation. The large homogeneous portfolio(LHP) approximation. Systemic risk of CDO tranches. Default timesfor first-to-default swaps. CDO pricing in the LHP framework.Simulation-based CDO pricing. Notes and literature. Appendix.Closed-form solution for the LHP model. Cholesky decomposition.Estimating PD structure from a CDS. 12 Basel II and InternalRatings. Calculating capital requirements in the InternalRatings-Based (IRB) approach. Assessing a given grading structure.Towards an optimal grading structure. Notes and literature.Appendix A1 Visual Basics for Applications (VBA). Appendix A2Solver. Appendix A3 Maximum Likelihood Estimation and Newton'sMethod. Appendix A4 Testing and Goodness of Fit. Appendix A5User-defined Functions. Index.

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