Sequential Importance Sampling and Resampling for Dynamic Portfolio Credit Risk

Shaojie Deng, K. Giesecke, T. Lai
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引用次数: 16

Abstract

We provide a sequential Monte Carlo method for estimating rare-event probabilities in dynamic, intensity-based point process models of portfolio credit risk. The method is based on a change of measure and involves a resampling mechanism. We propose resampling weights that lead, under technical conditions, to a logarithmically efficient simulation estimator of the probability of large portfolio losses. A numerical analysis illustrates the features of the method and contrasts it with other rare-event schemes recently developed for portfolio credit risk, including an interacting particle scheme and an importance sampling scheme.
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动态组合信用风险的顺序重要性抽样与重抽样
我们提供了一种序列蒙特卡罗方法来估计组合信用风险的动态、基于强度的点过程模型中的罕见事件概率。该方法基于测量的变化,并涉及重采样机制。我们提出了重采样权值,在技术条件下,对大型投资组合损失的概率进行对数有效的模拟估计。数值分析说明了该方法的特点,并将其与最近开发的用于组合信用风险的其他罕见事件方案(包括相互作用粒子方案和重要抽样方案)进行了比较。
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A Closed-Form Solution of the Black-Litterman Model with Conditional Value at Risk Fluctuation Analysis for the Loss from Default Sequential Importance Sampling and Resampling for Dynamic Portfolio Credit Risk Generating Random Networks Without Short Cycles
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