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Parsimonious higher order Markov models for rating transitions

机译:用于等级转换的简约高阶马尔可夫模型

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We propose several parsimonious models for higher order Markov chains, applied to the study of municipal rating migrations in credit risk. In full parameterized Markov chain models, the number of parameters increases very rapidly as the order in the Markov chain grows and this can yield biased estimates when certain sequences of states are rare. For some processes, as in the case of credit ratings, this problem is accentuated because the transitions between distant states are unlikely (persistent transitions). We introduce the short and long persistence models and compare them with the full parameterized Markov chain, achieving a better fit with a lower number of parameters. Furthermore, downgrade momentum effects are found in the rating process, which are consistent with recent empirical findings.
机译:我们为高阶马尔可夫链提出了几种简约模型,用于研究信用风险中的市政评级迁移。在完全参数化的马尔可夫链模型中,参数数量随着马尔可夫链中阶数的增加而迅速增加,当某些状态序列很少出现时,这可能会产生有偏差的估计。对于某些过程,例如在信用评级的情况下,此问题更加突出,因为远距离状态之间的转换不太可能(持久转换)。我们介绍了短期和长期持久性模型,并将它们与完整的参数化马尔可夫链进行比较,从而以较少的参数实现了更好的拟合。此外,在评级过程中发现了降级动量效应,这与最近的经验发现是一致的。

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