A Survival Model for Wilful Default Prediction – Bayesian Approach

Arvind Shrivastava, N. Kumar
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Abstract

This study develops an insolvency model to predict the possible wilful non-payment of debt obligations that turn into bad assets. This paper reveals that financially weak firms have been in deep financial distress somewhere between two to three years prior to their declaration as a wilful defaulter by the initial credit institution and its reporting on the same to the credit information companies. The Cox proportional hazards model (PHM) has been employed, which is a well-known and profusely applied approach not just in medical science but also in forecasting firm bankruptcy. This widely recognized model has been utilized to estimate the effects of different covariates influencing the times-to-event data. The application of Bayesian methods has the benefit in dealing with censored data in small sample over frequentists’ approach. Herein, Bayesian survival framework is applied incorporating normal priors that generally performs better than the traditional likelihood estimation to forecast wilful default. Subsequently, Markov Chain Monte Carlo (MCMC) sampling enables to provide the Bayesian estimator. In the Bayesian structure, the Survival model is used with the help of hazard function. The gamma distribution is selected as the prior for the standard hazard equation in PHM. In order to solve for posterior distribution, the Metropolis Hastings scheme is followed that avoids solving complicated equations with OpenBugs platform.
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故意默认预测的生存模型-贝叶斯方法
本研究开发了一个破产模型,以预测可能的故意不支付债务义务,变成不良资产。本文揭示,在最初的信用机构宣布其为故意违约者并向信用信息公司报告这一情况之前,财务状况不佳的公司已经处于严重的财务困境中,时间介于两到三年之间。Cox比例风险模型(Cox proportional hazards model, PHM)不仅在医学领域得到了广泛应用,而且在预测企业破产方面也得到了广泛应用。这个被广泛认可的模型已被用来估计影响时间到事件数据的不同协变量的影响。贝叶斯方法的应用在处理小样本的删减数据方面优于频率学家的方法。在这里,贝叶斯生存框架被应用于正常先验,通常比传统的似然估计更好地预测故意违约。随后,马尔可夫链蒙特卡罗(MCMC)采样能够提供贝叶斯估计量。在贝叶斯结构中,生存模型借助于风险函数。选择伽玛分布作为PHM标准危险方程的先验。为了求解后向分布,采用了Metropolis Hastings方案,避免了在OpenBugs平台上求解复杂的方程。
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