Loss Given Default Models
Calculate the loss given default (LGD) using a Regression, Tobit, or Beta model. Calculate the estimated loss reserves using Expected Credit Loss (ECL) calculator.
Functions
Objects
| Regression | Create Regressionmodel object for loss given
            default (Since R2021a) | 
| Tobit | Create Tobitmodel object for loss given default (Since R2021a) | 
| Beta | Create Betamodel object for loss given default (Since R2022b) | 
Topics
- Basic Loss Given Default Model ValidationThis example shows how to perform basic model validation on a loss given default (LGD) model by viewing the fitted model, estimated coefficients, and p-values. 
- Compare Tobit LGD Model to Benchmark ModelThis example shows how to compare a Tobitmodel for loss given default (LGD) against a benchmark model.
- Compare Loss Given Default Models Using Cross-ValidationThis example shows how to compare loss given default (LGD) models using cross-validation. 
- Expected Credit Loss ComputationThis example shows how to perform expected credit loss (ECL) computations with portfolioECLusing simulated loan data, macro scenario data, and an existing lifetime probability of default (PD) model.
- Incorporate Macroeconomic Scenario Projections in Loan Portfolio ECL CalculationsThis example shows how to generate macroeconomic scenarios and perform expected credit loss (ECL) calculations for a portfolio of loans. 
- Modeling Probabilities of Default with Cox Proportional HazardsThis example shows how to work with consumer (retail) credit panel data to visualize observed probabilities of default (PDs) at different levels. 
- Overview of Loss Given Default ModelsLoss given default (LGD) is the proportion of a credit that is lost in the event of default. 
- Create Weighted LGD ModelThis example shows how to use the fitLGDModelfunction to create an LGD model using weighted portfolio data.
- Estimate Portfolio-Level LGD with Frye-Jacobs FunctionThe fryeJacobsLGDfunction allows you to predict the conditional loss given default (LGD) as a function of the conditional probability of default (PD).


