Multivariate Exponential Tilting and Pricing Implications for Mortality Securitization
Normalized exponential tilting is an extension of classical theories, including the Capital Asset Pricing Model (CAPM) and the Black-Merton-Scholes model, to price risks with general-shaped distributions. The need for changing multivariate probability measures arises in pricing contingent claims on multiple underlying assets or liabilities. In this article, we apply it to valuation of mortality-based securities written on mortality indices of several countries. We show how to use multivariate exponential tilting to price the first pure mortality security, the Swiss Re bond. The same technique can be applied in other mortality securitization pricing. Copyright The Journal of Risk and Insurance, 2006.
Year of publication: |
2006
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Authors: | Cox, Samuel H. ; Lin, Yijia ; Wang, Shaun |
Published in: |
Journal of Risk & Insurance. - American Risk and Insurance Association - ARIA, ISSN 0022-4367. - Vol. 73.2006, 4, p. 719-736
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Publisher: |
American Risk and Insurance Association - ARIA |
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