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modeling-default-and-recovery-analysis

Builds default probability and recovery rate models with industry data, structural analysis, and loss-given-default estimation. Use when modeling credit losses, estimating recovery values, or analyzing default scenarios.

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Modeling Default And Recovery Analysis

Builds default probability and recovery rate models incorporating structural credit analysis, industry default statistics, and loss-given-default (LGD) estimation for leveraged lending, direct lending, and broad credit market portfolios.

When To Use

  • Underwriting a new leveraged loan or direct lending facility and need to size expected credit losses
  • Constructing or updating a portfolio-level reserve model (CECL, IFRS 9, or internal economic capital)
  • Stress-testing a credit book under adverse macro scenarios (recession, sector dislocation)
  • Evaluating recovery assumptions for a restructuring, workout, or distressed debt investment
  • Pricing credit risk on a single-name or portfolio basis for CLO warehousing or syndication

Inputs To Gather

  • Obligor financials: Latest and trailing 3-year income statement, balance sheet, cash flow statement; management projections if available
  • Capital structure detail: Secured/unsecured tranches, lien priority, intercreditor terms, guarantor coverage, collateral descriptions and appraisals
  • Industry default data: Moody's, S&P, or Fitch trailing default and recovery rate studies for the relevant sector and rating cohort [VERIFY available vintage]
  • Macro scenario parameters: GDP growth, unemployment, interest rate path, sector-specific stress drivers (e.g., commodity prices for E&P)
  • Collateral valuations: Appraisals, liquidation analyses, or orderly-sale estimates for tangible and intangible assets
  • Loan documentation: Credit agreement covenants, waterfall mechanics, cure rights, and any subordination or turnover provisions

Workflow

  1. Establish default probability (PD) framework

    • Select methodology: through-the-cycle rating mapping, point-in-time scorecard, or structural (Merton-style) model
    • For rating-mapped PD: assign internal rating, map to agency cohort default rates, adjust for borrower-specific factors (leverage, coverage, liquidity)
    • For scorecard PD: populate financial and qualitative inputs, calibrate to historical default frequency in the relevant portfolio segment
    • For structural PD: estimate asset value and volatility, compute distance-to-default, convert to PD using empirical mapping
    • Document which base data vintage and methodology variant is used [VERIFY agency data vintage year]
  2. Model recovery rates and LGD

    • Determine recovery approach: discounted collateral liquidation, comparable workout recovery, or statistical LGD model
    • Collateral-based recovery: apply haircuts by asset class (A/R 80-85%, inventory 50-70%, equipment 40-60%, real estate 60-75%, IP/intangibles 0-30%) [VERIFY haircuts against lender's internal policy]
    • Workout-based recovery: reference industry recovery rate studies segmented by seniority (first lien secured ~65-80%, second lien ~30-50%, unsecured ~20-40%) [VERIFY against current agency data]
    • Layer in administrative costs (legal, advisory, trustee fees — typically 3-8% of claim) and time-value discount (recovery period assumption 12-24 months for senior secured, 18-36 months for junior)
    • Compute LGD = 1 − Recovery Rate for each tranche
  3. Calculate expected and unexpected loss

    • Expected Loss (EL) = PD × LGD × Exposure at Default (EAD)
    • For revolving facilities, estimate EAD using credit conversion factors on undrawn commitments (typically 50-75% drawdown at default) [VERIFY against internal or regulatory CCF]
    • Aggregate EL across tranches and obligors for portfolio-level reserve estimation
    • Compute unexpected loss at target confidence interval (99.5% or 99.9%) using single-factor Vasicek or Monte Carlo portfolio simulation for economic capital purposes
  4. Run stress and sensitivity scenarios

    • Base case, downside (mild recession), and severe stress (deep recession / sector collapse)
    • Vary key inputs: PD multiplier (1.5x–3x base), recovery rate haircut (−10 to −25 pp), correlation assumption (+5 to +15 pp)
    • Test covenant trip scenarios: model EBITDA decline needed to breach financial maintenance covenants and trigger default
    • Capture non-linear effects (e.g., recovery cliff if enterprise value drops below senior secured claims)
  5. Compile model output and documentation

    • Summary table: PD, LGD, EL, and stress-case loss for each tranche
    • Sensitivity tornado chart showing which inputs most affect loss estimates
    • Methodology narrative covering model choice rationale, data sources, and key judgment calls
    • Limitations disclosure: data gaps, model assumptions that may not hold, sectors or structures outside calibration range

Output

  • Default probability schedule: Point-in-time and cumulative PD by year (1Y, 3Y, 5Y, life-of-loan)
  • Recovery waterfall: Collateral-by-collateral or tranche-by-tranche recovery with haircuts, costs, and net recovery rate
  • LGD and EL summary: Per-tranche and total facility expected loss in dollars and basis points
  • Stress scenario matrix: Loss outcomes across base, downside, and severe cases
  • Assumption register: Every material assumption flagged with source, rationale, and [VERIFY] tag where jurisdiction- or policy-dependent

Quality Checks

  • PD estimates cross-referenced against at least one external benchmark (agency transition matrix, market-implied default probability from CDS spreads if available)
  • Recovery assumptions validated against empirical studies for matching seniority, sector, and jurisdiction [VERIFY governing law — US vs. UK vs. other restructuring regimes affect recovery timing and magnitude]
  • EL as percentage of commitment tested for reasonableness against historical portfolio loss experience
  • Stress PDs do not exceed 100%; recovery rates do not go negative; loss outputs are monotonically ordered across stress severity
  • All hard-coded inputs clearly labeled and separated from calculated cells; no circular references without iterative solve documentation
  • Model reviewed for consistency between PD horizon, recovery timing, and discount rate assumptions

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