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Fixed-income portfolio optimizationChandrasekhar, Rohan 19 August 2010 (has links)
The fixed maturity, pricing and cash flow characteristics of fixed-income instruments like bonds distinguish them from equities and complicate the application of mean-variance optimization techniques to bond portfolio management. This report examines the challenges involved and reviews some of the theoretical term structure models and empirical estimation methods that have been proposed to address them. An empirical study is conducted which finds evidence of increased interest rate volatility, which affirms the need for a portfolio approach in fixed-income investing. An optimal portfolio of bond funds constructed using the Markowitz method is found to provide the best risk-return profile over the chosen study period, suggesting the viability of this approach as an alternative to holding bonds. / text
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A Coupled Markov Chain Approach to Credit Risk ModelingWozabal, David, Hochreiter, Ronald 03 1900 (has links) (PDF)
We propose a Markov chain model for credit rating changes. We do not use any distributional assumptions on the asset values of the rated companies but directly model the rating
transitions process. The parameters of the model are estimated by a maximum likelihood
approach using historical rating transitions and heuristic global optimization techniques.
We benchmark the model against a GLMM model in the context of bond portfolio risk
management. The proposed model yields stronger dependencies and higher risks than the
GLMM model. As a result, the risk optimal portfolios are more conservative than the
decisions resulting from the benchmark model.
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