Modeling Defaultable Bonds With Mean-Reverting Log-Normal Spread: A Quasi Closed-Form Solution.
Abstract
In this paper we describe a two factor model for a defaultable discount bond, assuming
a mean reverting log-normal dynamics with bounded volatility for the instantaneous short rate spread.
Under some simplifying assumptions we obtain an explicit solution for zero recovery in terms of the
confluent hypergeometric functions.
a mean reverting log-normal dynamics with bounded volatility for the instantaneous short rate spread.
Under some simplifying assumptions we obtain an explicit solution for zero recovery in terms of the
confluent hypergeometric functions.
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