2022
DOI: 10.1080/10920277.2021.2022498
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Asset Liability Management of Longevity and Interest Rate Risks: Using Survival–Mortality Bonds

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Cited by 2 publications
(4 citation statements)
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“…In the past decades, all types of mortality-linked securities have been almost customized and traded between agents, rather than standardized and traded in some exchange. Lin et al (2022) proposed to link a standard mortality index to government bonds which can be split into S and M bonds and STRIPS. Since the markets for government bonds have been prosperous, we can expect to trade SM, S, and M issues efficiently in the open market and then a complete term structure for mortality rates can be implied by the market prices of M or S issues, just like that an efficient market for government bonds and their STRIPS contribute to a complete term structure for interest rates.…”
Section: Discussionmentioning
confidence: 99%
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“…In the past decades, all types of mortality-linked securities have been almost customized and traded between agents, rather than standardized and traded in some exchange. Lin et al (2022) proposed to link a standard mortality index to government bonds which can be split into S and M bonds and STRIPS. Since the markets for government bonds have been prosperous, we can expect to trade SM, S, and M issues efficiently in the open market and then a complete term structure for mortality rates can be implied by the market prices of M or S issues, just like that an efficient market for government bonds and their STRIPS contribute to a complete term structure for interest rates.…”
Section: Discussionmentioning
confidence: 99%
“…Finally, it is worth noting that Lin et al (2022) proposed to strip the SM STRIPS, SMx,t,k=ckei=0k1δi, $S{M}_{x,t,k}={c}_{k}\cdot {e}^{-{\sum }_{i=0}^{k-1}{\delta }_{i}},$ into an S STRIPS, Sx,t,k=px,tkckei=0k1δi, ${S}_{x,t,k}={}_{k}p_{x,t}\cdot {c}_{k}\cdot {e}^{-{\sum }_{i=0}^{k-1}{\delta }_{i}},$ and an M STRIPS, Mx,t,k=(1px,tk)ckei=0k1δi ${M}_{x,t,k}=(1-{}_{k}p_{x,t})\cdot {c}_{k}\cdot {e}^{-{\sum }_{i=0}^{k-1}{\delta }_{i}}$ with the coupon ck ${c}_{k}$ paid at the end of the k th year. Under the structure, the mortality risk premiums for M STRIPS and the longevity risk premiums for S STRIPS can be determined by the market forces at the same time, and the sum of the two risk premiums must be zero.…”
Section: Modeling Mortality–interest Ratesmentioning
confidence: 94%
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