The Vasicek single factor model of portfolio credit loss is generalized to include correlated stochastic exposures and loss rates. The new model can accommodate any distribution and correlation assumptions for the loss and exposure rates of individual credits and will produce a closed-form approximation for an asymptotic portfolio’s conditional loss rate. Revolving exposures are modeled as draws against committed lines of credit. Draw rates and loss rates on defaulted credits are random variables with known probability distributions. Dependence among defaults, individual exposures, and loss rates are modeled using a single common Gaussian factor. A closed-form expression for an asymptotic portfolio’s inverse cumulative conditional loss rate...
Credit risk is an important issue in many finance areas, such as the determination of cost of capita...
This paper extends the standard asymptotic results concerning the percentage loss distribution in th...
The majority of industry credit portfolio risk models, as well as recent scientific results, are bas...
We consider portfolio credit loss distributions based on a factor model for individual exposures and...
A single factor migration-style credit risk model is extended to measure the market risks of the non...
Please also provide full postal addresses for the CWI Center and Delft Institute affiliations (we re...
AbstractIn this document a method is discussed to incorporate stochastic Loss-Given-Default (LGD) in...
Credit portfolios, as for instance Collateralized Debt Obligations (CDO’s) consist of credits that a...
Using a limiting approach to portfolio credit risk, we obtain analytic expressions for the tail beha...
Various portfolio risk models are used to calculate the probability distribution of credit losses fo...
We propose a hybrid model of portfolio credit risk where the dynamics of the underlying latent varia...
The stability of the financial system is associated with systemic risk factors such as the concurren...
The Asymptotic Single-Risk Factor (ASRF) model underpins the capital calculations of the internal ra...
We derive an analytic approximation to the credit loss distribution of large portfolios by letting t...
Credit and liquidity risks at the bank level depend on idiosyncratic and systematic (market) risks a...
Credit risk is an important issue in many finance areas, such as the determination of cost of capita...
This paper extends the standard asymptotic results concerning the percentage loss distribution in th...
The majority of industry credit portfolio risk models, as well as recent scientific results, are bas...
We consider portfolio credit loss distributions based on a factor model for individual exposures and...
A single factor migration-style credit risk model is extended to measure the market risks of the non...
Please also provide full postal addresses for the CWI Center and Delft Institute affiliations (we re...
AbstractIn this document a method is discussed to incorporate stochastic Loss-Given-Default (LGD) in...
Credit portfolios, as for instance Collateralized Debt Obligations (CDO’s) consist of credits that a...
Using a limiting approach to portfolio credit risk, we obtain analytic expressions for the tail beha...
Various portfolio risk models are used to calculate the probability distribution of credit losses fo...
We propose a hybrid model of portfolio credit risk where the dynamics of the underlying latent varia...
The stability of the financial system is associated with systemic risk factors such as the concurren...
The Asymptotic Single-Risk Factor (ASRF) model underpins the capital calculations of the internal ra...
We derive an analytic approximation to the credit loss distribution of large portfolios by letting t...
Credit and liquidity risks at the bank level depend on idiosyncratic and systematic (market) risks a...
Credit risk is an important issue in many finance areas, such as the determination of cost of capita...
This paper extends the standard asymptotic results concerning the percentage loss distribution in th...
The majority of industry credit portfolio risk models, as well as recent scientific results, are bas...