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Robustness of distance-to-default

机译:违约距离的稳健性

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Distance-to-default (DD) is a measure of default risk derived from observed stock prices and book leverage using the structural credit risk model of Merton (1974). Despite the simplifying assumptions that underlie its derivation, DD has proven empirically to be a strong predictor of default. We use simulations to show that the empirical success of DD may well be a result of its strong robustness to model misspecifications. We consider a number of deviations from the Merton model which involve different asset value dynamics and different default triggering mechanisms. We show that, in general, DD is successful in ranking firms' default probabilities, even if the underlying model assumptions are altered. A possibility of large jumps in asset value or stochastic volatility challenge the robustness of DD. We propose a volatility adjustment of the distance-to-default measure that significantly improves the ranking of firms with stochastic volatility, but this measure is less robust to model misspecifications than DD. (C) 2014 Elsevier B.V. All rights reserved.
机译:违约距离(DD)是衡量债务违约风险的一种方法,它是根据默顿(1974)的结构性信用风险模型从观察到的股票价格和账面杠杆得出的。尽管简化了推论的基础,但DD在经验上已被证明是违约的有力预测指标。我们使用模拟显示DD的经验成功很可能是由于其对模型错误规范建模的强大鲁棒性的结果。我们考虑了与默顿模型的许多偏差,这些偏差涉及不同的资产价值动态和不同的违约触发机制。我们证明,总的来说,即使基本模型假设发生了变化,DD仍然可以成功地对公司的违约概率进行排名。资产价值大幅上涨或随机波动的可能性挑战了DD的稳健性。我们建议对违约距离度量进行波动性调整,以显着提高具有随机波动性的公司的排名,但是这种度量模型对误导率的建模不如DD健壮。 (C)2014 Elsevier B.V.保留所有权利。

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