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Pricing of a CDO base tranche is considered when copula is comonotone and approximations are derived for the base tranche expected loss, obtained with a one-factor Gaussian copula model, when correlations are sufficiently close to 100%. Numerical examples are provided showing that a two-term...
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We propose and test a new algorithm for the numerical integration of the conditional total portfolio loss distribution over the market factor in the one-factor Gaussian copula model. It has higher precision than the popular numerical schemes which use the same or even higher number of sampling...
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In Hull and White (2006) we showed how CDO quotes can be used to imply a probability distribution for the hazard rate over the life of the CDO. This is known as the implied copula model. In this paper we develop a parametric version of the implied copula model and show how it can be used for...
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