Sequential Importance Sampling and Resampling for Dynamic Portfolio Credit Risk

26 Pages Posted: 9 Sep 2010 Last revised: 7 Mar 2011

See all articles by Shaojie Deng

Shaojie Deng

Stanford University - Department of Statistics

Kay Giesecke

Stanford University - Department of Management Science & Engineering

Tze Lai

Stanford University - Department of Statistics

Date Written: September 8, 2010

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.

Suggested Citation

Deng, Shaojie and Giesecke, Kay and Lai, Tze, Sequential Importance Sampling and Resampling for Dynamic Portfolio Credit Risk (September 8, 2010). Available at SSRN: https://ssrn.com/abstract=1674204 or http://dx.doi.org/10.2139/ssrn.1674204

Shaojie Deng

Stanford University - Department of Statistics ( email )

Stanford, CA 94305
United States

Kay Giesecke (Contact Author)

Stanford University - Department of Management Science & Engineering ( email )

475 Via Ortega
Stanford, CA 94305
United States
(650) 723 9265 (Phone)
(650) 723 1614 (Fax)

HOME PAGE: http://https://giesecke.people.stanford.edu

Tze Lai

Stanford University - Department of Statistics ( email )

Stanford, CA 94305
United States

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