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Validation of the Merton Distance to the Default Model under Ambiguity

机译:不确定性下默顿距离对默认模型的验证

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Abstract Bharath and Shumway (2008) provide evidence that shows that it is the functional form of Merton’s (1974) distance to default (DD) model that makes it useful and important for predicting defaults. In this paper, we investigate whether the default predictability of the Merton DD model would be affected by taking investors’ ambiguity aversion into consideration. The Cox proportional hazard model is used to compare the forecasting power of Bharath and Shumway’s naive model, which retains the functional form of the Merton DD model and computes the default probability in a naive way, with our new model, which treats investors’ ambiguity aversion as additional information. We provide evidence to show that our new model performs better than Bharath and Shumway’s naive model. In addition, our empirical results show that the statistical significance of Bharath and Shumway’s naive default probability is retained in the credit default swap (CDS) spread regressions, though the sign of the coefficient is changed. However, both the sign and the statistical significance of our model are retained in the CDS spread regressions. View Full-Text
机译:摘要Bharath and Shumway(2008)提供的证据表明,正是默顿(1974)的违约距离(DD)模型的功能形式使其对预测违约有用且重要。在本文中,我们研究了默顿DD模型的默认可预测性是否会因考虑到投资者的歧义厌恶而受到影响。使用Cox比例风险模型比较了Bharath和Shumway的朴素模型的预测能力,该模型保留了Merton DD模型的功能形式并以朴素的方式计算违约概率,而我们的新模型则处理了投资者的歧义厌恶作为附加信息。我们提供的证据表明,我们的新模型比Bharath和Shumway的朴素模型表现更好。此外,我们的经验结果表明,尽管系数的符号发生了变化,但信用违约掉期(CDS)价差回归中仍保留了巴拉特(Bharath)和舒姆韦(Shumway)的天真的违约概率的统计意义。但是,我们模型的符号和统计意义都保留在CDS传播回归中。查看全文

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