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Risk Parameter Modeling for Credit Derivatives Michael Jacobs, Ph.D., CFA Senior Financial Economist  Credit Risk Analysis Division U.S. Office of the Comptroller of the Currency Risk / Incisive Media Training, November 2011 The views expressed herein are those of the author and do not necessarily represent the views of the Office of the Comptroller of the Currency or the Department of the Treasury.
Outline ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Introduction and Motivation: Parameters & Historical Data ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Introduction and Motivation: Historical Data (continued) ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Introduction and Motivation: Credit Risk ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Basic Concepts in Credit Derivative Valuation: Structural Models  ,[object Object],[object Object],(1) ,[object Object],(2) (3) ,[object Object]
Basic Concepts in Credit Derivative Valuation: Structural Models (cont.)  ,[object Object],[object Object],(4) (6) ,[object Object],(5) ,[object Object],(7) ,[object Object]
Basic Concepts in Credit Derivative Valuation: Structural Models (cont.)  ,[object Object],[object Object],(8) (9) (10) ,[object Object],[object Object],(11)
Basic Concepts in Credit Derivative Valuation: Structural Models (cont.)  ,[object Object],[object Object],(4) (12) ,[object Object],(13)
Basic Concepts in Credit Derivative Valuation: Structural Models (cont.)  ,[object Object],(4) (14) ,[object Object],(15) ,[object Object],(16)
Basic Concepts in Credit Derivative Valuation: Structural Models (cont.)  ,[object Object],(4) (17) ,[object Object],(18) ,[object Object]
Implementing Structural Models: KMV Portfolio Manager TM   ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Implementing Structural  Models: Basel II Asymptotic Single  Risk Factor Framework (ASRF) ,[object Object],[object Object],[object Object],[object Object]
Basic Concepts in Derivative Valuation and Parameter Estimation: Reduced-Form Models ,[object Object],(19) ,[object Object],(20) ,[object Object],(21) ,[object Object],(22)
Basic Concepts in Derivative Valuation and Parameter Estimation: Reduced-Form Models (cont’d.) ,[object Object],(23) ,[object Object],(24) ,[object Object],(25)
Basic Concepts in Derivative Valuation and Parameter Estimation: Reduced-Form Models (cont’d.) ,[object Object],(26) ,[object Object],(27) ,[object Object],(28)
Basic Concepts in Derivative Valuation and Parameter Estimation: Reduced-Form Models (cont’d.) (29) ,[object Object],[object Object],(30) ,[object Object],[object Object],(31)
Basic Concepts in Derivative Valuation and Parameter Estimation: Reduced-Form Models (cont’d.) (32) ,[object Object],[object Object],[object Object],[object Object],(33)
Basic Concepts in Derivative Valuation and Parameter Estimation: Reduced-Form Models (cont’d.) ,[object Object],(35) (34) ,[object Object],[object Object],(36) ,[object Object],(37)
Basic Concepts in Derivative Valuation and Parameter Estimation: Reduced-Form Models (cont’d.) ,[object Object],(40) (38) ,[object Object],(39) ,[object Object],(41)
The Credit Curve and Market Implied Default Probabilities  ,[object Object],(4) (41) ,[object Object],(42) ,[object Object]
The Credit Curve and Market Implied Default Probabilities (cont’d.)  ,[object Object],(4) (44) ,[object Object],(43) (45)
The Credit Curve and Market Implied Default Probabilities (cont’d.)  ,[object Object],[object Object],[object Object],(46)
The Credit Curve and Market Implied Default Probabilities (cont’d.)  ,[object Object],[object Object],(4)
Defining and Estimating Credit Risk Parameters: PD ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
PD Estimation for Credit Models: Rating Agency Data ,[object Object],[object Object],[object Object],[object Object],[object Object]
PD Estimation: Rating Agency Data – Migration & Default Rates ,[object Object],[object Object],[object Object],[object Object]
PD Estimation: Rating Agency Data – Default Rates* ,[object Object],[object Object],[object Object],*Reproduced with permission from: Moody’s Investor Services / Credit Policy, Special Comment: Corporate Default an and Recovery Rates 1970-2010, 2 -28-11.
PD Estimation: Rating Agency Data – Performance of Ratings ,[object Object],[object Object],[object Object],[object Object]
PD Estimation for Credit Models: Kamakura Public Firm Model* ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],*Reproduced with permission from: Kamakura Corporation (Donald van Deventer), Kamakura Pubic Firm Model: Technical Document, September, 2011.
PD Estimation for Credit Models: Kamakura Public Firm Model (cont.) ,[object Object],[object Object],[object Object],*Reproduced with permission from: Kamakura Corporation (Donald van Deventer), Kamakura Pubic Firm Model: Technical Document, September, 2011. *
PD Estimation for Credit Models: Bayesian Model* ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],* Jacobs Jr., M., and N. M. Kiefer (2010) “The Bayesian Approach to Default Risk: A Guide,” (with.) in Ed.: Klaus Boecker, Rethinking Risk Measurement and Reporting (Risk Books, London)..
PD Estimation for Credit Models: Bayesian Model (cont.) ,[object Object],[object Object],[object Object]
Loss Given Default Estimation for Credit Models ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
LGD Estimation for Credit Models: Capital Structure ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],SENIORITY Bank Loans Senior Secured Senior Unsecured Senior Subordinated Junior Subordinated Preferred Shares Common Shares Employees, Trade Creditors, Lawyers Banks Bondholders Shareholders
LGD Estimation for Credit Models: Default Process* ,[object Object],[object Object],*Diagram reproduced from: Jacobs, M., et al., 2011, Understanding and predicting the resolution of financial distress, Forthcoming  Journal of Portfolio Management  (March,2012), page 31. 518 defaulted S&P/Moody’s rated firms 1985-2004.
LGD Estimation for Credit Models: Collateral and Seniority ,[object Object],[object Object],[object Object],[object Object],* Reproduced with permision: Moody’s Analytics.Default Rate Service Database, 10-15-10. * Reproduced with permission: Moody’s, URD, Release 10-15-10.
LGD Estimation for Credit Models: The Business Cycle* ,[object Object],[object Object],[object Object],[object Object],[object Object],* Reproduced with permission: Moody’s Analytics. Default Rate Service Database, Release Date 10-15-10.
LGD Estimation for Credit Models: Judgmental Decision Tree for Corporate Unsecured
LGD Estimation for Credit Models: Statistical Model ,[object Object],[object Object],[object Object],[object Object],* Jacobs, Jr., M., and Karagozoglu, A, 2011, Modeling ultimate loss given default on corporate debt, The Journal of Fixed Income, 21:1 (Summer), 6-20.
Exposure at Default Estimation for Credit Models ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
EAD Estimation for Credit Models: Defaultable Loans  ,[object Object],[object Object],[object Object],[object Object]
EAD Estimation for Credit Models: Defaultable Loans - Example
Exposure at Default Estimation for Credit Models - Derivatives ,[object Object],[object Object],[object Object],[object Object],[object Object]
EAD Example for Credit Models:  Jacobs (2010) Study ,[object Object],[object Object],*Jacobs Jr., M., 2010, An empirical study of exposure at default, The Journal of Advanced Studies in Finance, Volume 1, Number 1
Correlation Estimation for Credit Risk Models ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Correlation Estimation for Credit Risk Models – Empirical Example ,[object Object],[object Object],[object Object],* Jacobs, Jr., M., and Karagozoglu, A, 2011 (June), Performance of time varying correlation estimation methods, Forthcoming,.  Quantitative Finance  (December, 2011).
Correlation Estimation for Credit Risk Models – Sensitivity Analysis
Mapping Risk Neutral to Physical Probabilities of Default ,[object Object],[object Object],[object Object],(47) * *Reproduced with permission from: Moody’s Analytics, Special Comment, CDS Implied EDF Credit Measures and Fair Value Spreads, 10-11-03. *
Mapping Risk Neutral to Physical Probabilities of Default (cont’d.) ,[object Object],[object Object],[object Object],(48) * * *Reproduced with permission from: Moody’s Analytics, Special Comment, CDS Implied EDF Credit Measures and Fair Value Spreads, 10-11-03.
Mapping Risk Neutral to Physical Probabilities of Default (cont’d.) ,[object Object],[object Object],(49) (50) ,[object Object],[object Object]
Mapping Risk Neutral to Physical Probabilities of Default (cont’d.) ,[object Object],[object Object],[object Object],[object Object]
Mapping Risk Neutral to Physical Probabilities of Default (cont’d.) ,[object Object],[object Object],[object Object]
Probability of Default Estimation Based on CDS Quotes ,[object Object],[object Object],[object Object],[object Object],*Jacobs, Jr., M., and Karagozoglu, A., 2010 (July), Measuring credit risk: CDS spreads vs.  credit ratings, Working paper. Under review for  The Journal of Credit Risk .
PD Estimation Based on CDS Quotes vs. Vendor Model: Distributions of Output by Rating (Investment Grade)
PD Estimation Based on CDS Quotes vs. Vendor Model: Distributions of Output by Rating (Speculative Grade)
PD Estimation Based on CDS Quotes vs. Vendor Model: Output Over Time by Rating
PD Estimation Based on CDS Quotes vs. Vendor Model: Output Over Time by Rating (continued) ,[object Object],[object Object]
PD Estimation Based on CDS Quotes vs. Vendor Model: Performance Comparison ,[object Object],[object Object],[object Object]
Rating Transitions Based on Agency Data vs. PD Model & Portfolio Credit Value-at-Risk   ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Rating Transitions Based on Agency Data vs. PD Model & Portfolio Credit Value-at-Risk (cont’d.) ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
[object Object],[object Object],[object Object],Rating Transitions Based on Agency Data vs. PD Model & Portfolio Credit Value-at-Risk (cont’d.)
[object Object],[object Object],[object Object],[object Object],Rating Transitions Based on Agency Data vs. PD Model & Portfolio Credit Value-at-Risk (cont’d.)
[object Object],Rating Transitions Based on Agency Data vs. PD Model & Portfolio Credit Value-at-Risk (cont’d.)
References ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
References (continued) ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]

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Jacobs Mdl Rsk Par Crdt Der Risk Nov2011 V17 11 7 11

  • 1. Risk Parameter Modeling for Credit Derivatives Michael Jacobs, Ph.D., CFA Senior Financial Economist Credit Risk Analysis Division U.S. Office of the Comptroller of the Currency Risk / Incisive Media Training, November 2011 The views expressed herein are those of the author and do not necessarily represent the views of the Office of the Comptroller of the Currency or the Department of the Treasury.
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  • 39. LGD Estimation for Credit Models: Judgmental Decision Tree for Corporate Unsecured
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  • 43. EAD Estimation for Credit Models: Defaultable Loans - Example
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  • 48. Correlation Estimation for Credit Risk Models – Sensitivity Analysis
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  • 55. PD Estimation Based on CDS Quotes vs. Vendor Model: Distributions of Output by Rating (Investment Grade)
  • 56. PD Estimation Based on CDS Quotes vs. Vendor Model: Distributions of Output by Rating (Speculative Grade)
  • 57. PD Estimation Based on CDS Quotes vs. Vendor Model: Output Over Time by Rating
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Notas del editor

  1. Eg,: credit (PD, LGD, EAD), market (expected returns), insurance (frequency/severity claims, life expectancy)
  2. CR incl loss to dflt Note that bonds/loans may either be held to mat or for trading purp (bnk vs trd bk); loans may be under accr or fair value acc. Imp. of der. (or CP) CR illustrated by the Lehman failure (Moodys 2008): CDS trades ref LB=72B, LBsold CDS 2-3T & CP in many other der contr (FX, IR) See Warren Buiffet’s sharholder letter2001 in the context of insurance Eg, Cont Illinois 1984, Nippon Credit Bank 1998, Danish Roskilde Bank 2008. Contin: comp EC to avail cap, prof.: RAROC
  3. While theor EDF can be solved for, this treatment compensate for unreal mdl ass (& still calibr isues remian -
  4. Eg., CDS premia reflect PD & rec rate (EL=PD*LGD) – if make assumpt on LGD (constant) can back out PD There is a diff flavor of this that econometrically est PD from obs dflt – “hazzard rate mdls” Probl w/rtg trans from ag – loose link to issuer or ref ent ( Li 2000: if copula (just a mult cum dsn unif rvs –can link diff & arb marg dsns ) Guassian -> same as CreditMetr E.g., last appr Hull & White 2008 JD
  5. Note that disc factors Z comp from term str LIBOR & swap rates cons with interp of CDS prem as a floater yld spr on ref entity rel to libor
  6. Note that disc factors Z comp from term str LIBOR & swap rates cons with interp of CDS prem as a floater yld spr on ref entity rel to libor
  7. Note that disc factors Z comp from term str LIBOR & swap rates cons with interp of CDS prem as a floater yld spr on ref entity rel to libor
  8. May be direct inp (RMM) or der obl inf (SM) We want our est not to refl things out of contr obl –e.g., trans&conv event for country freezes outflows Eg coll matters: AIG tripped received govt loan to post coll & avoided dflt – is this real or not? Dflt def: ag (bankrupt,ren debt, missed payment-they claim basically B2), B2 (bank det unl to pay or obl 90dpd any mat obs-now typically same as nonaccr, but some diff do exist) PIT: PD refl curr sit->obl quickly upgr/downgr & DRs by rating same acr cycle, TTC: stable ratings but DRs fluctuate Scrcrd sys:popular because don’t rely on extensive internal default data (esp. for low dflt portf.) Stat mdls: more prev in rtl due to much dflt data
  9. May be direct inp (RMM) or der obl inf (SM) We want our est not to refl things out of contr obl –e.g., trans&conv event for country freezes outflows Eg coll matters: AIG tripped received govt loan to post coll & avoided dflt – is this real or not? Dflt def: ag (bankrupt,ren debt, missed payment-they claim basically B2), B2 (bank det unl to pay or obl 90dpd any mat obs-now typically same as nonaccr, but some diff do exist) PIT: PD refl curr sit->obl quickly upgr/downgr & DRs by rating same acr cycle, TTC: stable ratings but DRs fluctuate Scrcrd sys:popular because don’t rely on extensive internal default data (esp. for low dflt portf.) Stat mdls: more prev in rtl due to much dflt data
  10. May be direct inp (RMM) or der obl inf (SM) We want our est not to refl things out of contr obl –e.g., trans&conv event for country freezes outflows Eg coll matters: AIG tripped received govt loan to post coll & avoided dflt – is this real or not? Dflt def: ag (bankrupt,ren debt, missed payment-they claim basically B2), B2 (bank det unl to pay or obl 90dpd any mat obs-now typically same as nonaccr, but some diff do exist) PIT: PD refl curr sit->obl quickly upgr/downgr & DRs by rating same acr cycle, TTC: stable ratings but DRs fluctuate Scrcrd sys:popular because don’t rely on extensive internal default data (esp. for low dflt portf.) Stat mdls: more prev in rtl due to much dflt data
  11. May be direct inp (RMM) or der obl inf (SM) We want our est not to refl things out of contr obl –e.g., trans&conv event for country freezes outflows Eg coll matters: AIG tripped received govt loan to post coll & avoided dflt – is this real or not? Dflt def: ag (bankrupt,ren debt, missed payment-they claim basically B2), B2 (bank det unl to pay or obl 90dpd any mat obs-now typically same as nonaccr, but some diff do exist) PIT: PD refl curr sit->obl quickly upgr/downgr & DRs by rating same acr cycle, TTC: stable ratings but DRs fluctuate Scrcrd sys:popular because don’t rely on extensive internal default data (esp. for low dflt portf.) Stat mdls: more prev in rtl due to much dflt data
  12. May be direct inp (RMM) or der obl inf (SM) We want our est not to refl things out of contr obl –e.g., trans&conv event for country freezes outflows Eg coll matters: AIG tripped received govt loan to post coll & avoided dflt – is this real or not? Dflt def: ag (bankrupt,ren debt, missed payment-they claim basically B2), B2 (bank det unl to pay or obl 90dpd any mat obs-now typically same as nonaccr, but some diff do exist) PIT: PD refl curr sit->obl quickly upgr/downgr & DRs by rating same acr cycle, TTC: stable ratings but DRs fluctuate Scrcrd sys:popular because don’t rely on extensive internal default data (esp. for low dflt portf.) Stat mdls: more prev in rtl due to much dflt data
  13. A competitor to the well-known KMV model – the structural EDF based on Merton (1973) Refs: van Deventer & Imai book (2003), academic paper Chava & Jarrow RF 2004, Hosmer & Lemeshow (2000) bk log regr Just as diff classes of EC mdl, same for the drivers (and as PD is driver of EC, PD has its own drivers) Allows different expl var’s/mdls for diff hor
  14. Mlt LGD: avail only for mark debt, subj to ill/swings inv sent; W.O. / ult LGD: takes many years to get data, the B II std for many banks (esp middle mkt or priv debt portfolios), probl in meas (need all mat costs-coll costs, dir + indir) Diff WO prac -> banks see diff d-LGD behavior in diff portf (also
  15. Mlt LGD: avail only for mark debt, subj to ill/swings inv sent; W.O. / ult LGD: takes many years to get data, the B II std for many banks (esp middle mkt or priv debt portfolios), probl in meas (need all mat costs-coll costs, dir + indir) Diff WO prac -> banks see diff d-LGD behavior in diff portf (also
  16. Mlt LGD: avail only for mark debt, subj to ill/swings inv sent; W.O. / ult LGD: takes many years to get data, the B II std for many banks (esp middle mkt or priv debt portfolios), probl in meas (need all mat costs-coll costs, dir + indir) Diff WO prac -> banks see diff d-LGD behavior in diff portf (also
  17. Dflt Rate Serv d.b. – mkt LGD , MURD: ult LGD
  18. Dflt Rate Serv d.b. – mkt LGD , MURD: ult LGD
  19. Dflt Rate Serv d.b. – mkt LGD , MURD: ult LGD
  20. Facility ultimate LGD de(in)creasing in creditor rank, collateral quality, tranche thickness (time-to-maturity,EAD,ultimate obligor LGD, market LGD) Firm ultimate LGD de(in)creasing in leverage, liquidity, cash flow, size, profitability,industry utility/profit,time-between defaults,% secured or bank debt,CARs, prepack,S&P return, investment grade at origination (intangibility,Tobin’s Q, industry tech, # creditor classes, obligor market LGD, bankruptcy filing,recession period,Moody’s default rate)
  21. Typically borr going into dflt will try to draw down on credit lines as liqu or alt funding dries up Der. WWE ex.: 1. cross-FX swap with weaker curr CP: more likely to dflt just when curr weakens & bank is in the $ 2. CDS purch prot & insurer is deter same time as the ref entity As either borr deteriorates or in downturn, EAD risk may become lower as banks cut lines
  22. Looked at dflt rev in Moody’s MURD database & traced exposure back in fin filings (10Q &10K reports) Similar to JPMC (2001) study, added a few variables, and tried alt meas EAD risk to LEQ factor Caveat: onlt defaults up to early 2009, somewhat sens to the part meas, r^2 still low given # var’s ,judg calls in reading fin statements
  23. Contag.: phen that it is not only gen ec that makes firms default, but 2 nd order feedback eff (eg, real est./subpr crsis-dflt->suply overhang & neg wealth eff->depr ec cond further->more defaults) E.g., high frequ equ price (daily, weekly) corr can show small corr betw cycl & oncycl ind, but longer term (quart, ann) loss data can show high dep->need to analyze sens of estm to this Eg, incr lev & PD->decr value equ, which is consis with decr asset vol (equ is call opt); emp evid Gordy and HeitfeldL (2002) Eg, data sources: losses, equities, CDS
  24. Jacobs, Michael. (2010) “ Modeling the Time Varying Dynamics of Correlations: Applications for Forecasting and Risk Management ,” (with Ahmet Karagozoglu). Working Paper. Estimates over longer moving windows are smoother overall, but shorter window estimates can look to be zero over shorter time periods Corr can go from very negative to very pos from one time period to another – structural breaks Different sectors can have very diff avg corr to the broader market-implic for div
  25. Case of strured prod (tranche of RMBS) this is an order of magn more sens
  26. Starting pnt usually an annual migr matr See JPM 1997 tech doc CQV sim to AV process in str mdls & dflt thrhld like dflt buckets
  27. Ques. re equ corr as proxy dflt corr: De Servigny and Renault fin doverall equ only slightly hiugher, but large dev @ ind lvl -> reas for well div acr ind portf Kiesel et al: incl spr vol -> sign incr EC (esp high cr qual); called specific risk SM have av of mdl firm spec PDs & equ pr very resp chngs in cr qual (but many bank’s portf priv – but can use int ratings) CPV not widely used: diff in est rel spec DR & macro var’s acr ind & geog’s Bangia et al have a similarappr that est migr matr cond on the econom stste gd vs. bad & prob of state (switching mdl)
  28. Starting pnt usually an annual migr matr See JPM 1997 tech doc CQV sim to AV process in str mdls & dflt thrhld like dflt buckets
  29. 22 facilities, 8 names (comb fac for same name – same as 100% corr)