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Importance Sampling for Credit Risk Monte Carlo Simulations using the Cross Entropy method

机译:使用交叉熵方法对信用风险进行蒙特卡洛模拟的重要性抽样

摘要

For this thesis, we applied the Cross Entropy method on a credit risk model for the ING wholesale lending portfolio and some synthetically created realistic portfolios. The Cross Entropy method is found to be able to find appropriate Importance Sampling parameters within a relative modest resource budget. With the new parameters, the standard deviation of the estimate that the losses will exceed the available buffer can be decreased with more than 95%. A similar reduction with regular Monte Carlo would require the number of scenarios to increase four hundred times. Alternative methods provide similar reductions, but these use numerical methods that are more complex to implement and require more resources to calculate.Further tests show that the method is robust to the parameters used in the Cross Entropy method (within reasonable limits), it is not influenced significantly by the constitution of the portfolio and that none of the problems occur that the scientific literature warns about (in particular the “degeneracy of the likelihood ratio”).
机译:在本文中,我们将交叉熵方法应用于ING批发贷款投资组合和一些综合创建的现实投资组合的信用风险模型。发现交叉熵方法能够在相对适度的资源预算内找到适当的重要性采样参数。使用新参数,损耗将超过可用缓冲区的估计值的标准偏差可以减少95%以上。常规蒙特卡洛的类似减少将要求方案的数量增加四百倍。替代方法提供了类似的简化方法,但是这些方法使用的数值方法实施起来更加复杂并且需要更多的资源来进行计算。进一步的测试表明,该方法对交叉熵方法中使用的参数具有鲁棒性(在合理范围内),但并非如此。受投资组合构成的重大影响,科学文献均未警告过任何问题(特别是“似然比的简并性”)。

著录项

  • 作者

    Vooys Floris de;

  • 作者单位
  • 年度 2012
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  • 原文格式 PDF
  • 正文语种 en_US
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