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    Please use this identifier to cite or link to this item: https://nccur.lib.nccu.edu.tw/handle/140.119/60044


    Title: 考慮整體保單組合之最適自然避險策略
    An optimal strategy of natural hedging for a general portfolio of insurance companies
    Authors: 洪德全
    Hong, De Chuan
    Contributors: 黃泓智
    洪德全
    Hong, De Chuan
    Keywords: 長壽風險
    自然避險
    longevity risk
    natural hedging
    Date: 2009
    Issue Date: 2013-09-04 15:00:37 (UTC+8)
    Abstract: 隨著醫療技術進步、環境衛生改善與人類追求健康生活的趨勢,全世界人類的死亡率不斷地下降。在死亡率不斷的改善的情形下,保險公司可能在壽險商品上獲利,但在年金部份卻會因長壽風險而有所虧損。
    自然避險則是保險公司可行的避險策略之一,即透過公司整體保單的組合,來達到規避死亡率風險和利率風險。此外,不同於之前的相關研究,我們所使用的資料,是由臺灣所有的保險公司提供的經驗死亡率,而不是國民生命表。目前保險公司在定價年金和壽險商品時,使用的死亡率是國民生命表,即假設買年金商品的被保險人和買壽險商品的被保險人的死亡率是相同的。但是從經驗死亡率的資料,我們發現購買年金商品的被保險人,其死亡率會低於買壽險商品的被保險人的死亡率。上述情形,會造成保險商品定價有誤;因此,我們考慮不同性別的年金、壽險的死亡率,並研究這些死亡率之間隨機變動項的相關性,以期在未來死亡率和利率變動下,可以藉由死亡率間的相關性,而抵消總價值變動的變異數和定價差異。
    根據經驗資料,我們提出一個模型,可透過調整賣出年金和壽險的比例(年齡、性別),使得保險公司能夠針對公司整體保單組合,找到並有效地運用的自然避險策略。文中最後進行模型敏感度分析,以及提出可能採用的保險商品配置策略,可作為目前保險公司進行死亡率和利率避險的參考。
    The mortality rate of human being has decreased year by year due to the improvement of medical and hygienic techniques. With the mortality improvement over time, life insurers may gain a profit and annuity insurers may suffer losses because of longevity risk.
    However, natural hedging is a feasible strategy to hedge mortality risk and interest risk at the same time. In this paper, we investigate the natural hedging strategy and try
    to find an optimal collocation of insurance products to deal with longevity risks for the insurance companies.
    Different from previous literatures, we use the experienced
    mortality rates from life insurance companies rather than population mortality rates.
    This experienced mortality data set includes more than 50,000,000 policies which are collected from the incidence data of the whole Taiwan life insurance companies. In
    general, insurance companies use population mortality rates to price life insurance and annuity products. Nevertheless, the mortality rate of annuity purchasers is averagely
    lower than that of life insurance purchasers. This situation leads to mispricing problem of both life insurance and annuity products. So in this paper, we can
    construct four mortality tables (gender, product) and investigate the correlation of these stochastic variation terms of four mortality rates. According to the correlation
    relation between these four mortality rates, we can offset the variance of portfolio’s change and difference of mispricing.
    On the basis of the experienced mortality rates, we demonstrate that the proposed model can lead to an optimal collocation of insurance products and effectively apply
    the natural hedging strategy to a more general portfolio for life insurance companies.
    Reference: Carter, L. R. and Lee, R. D. (1992) “Modeling and forecasting U.S. mortality”,Journal of the American Statistical Association, 87(419): 659-675
    W. Lo(1995) “The Research of Pricing in Taiwan Bills Market”D. Blake and W. Burrows (2001). “Survivor bonds: helping to hedge mortality risk”,Journal of Risk and Insurance 68: 339-348
    S.C. Chen (2002) “The Evaluation of Value at Risk on Taiwan Bills Portfolio”N. Brouhns, M. Denuit and J.K. Vermunt (2002) “A Poisson log-bilinear regression approach to the construction of projected life-tables”, Mathematics
    and Economics, 31: 373-393
    J. L. Wang, L. Y. Yang, and Y. C. Pan (2003). “Hedging Longevity Risk in Life Insurance Companies”, In Asia-Pacific Risk and Insurance Association, 2003 Annual
    Meeting Renshaw, A. E. and Haberman, S. (2003) “ Lee-Carter mortality forecasting with age specific enhancement”, Mathematics and Economics, 33: 255-272
    Y. Lin, and S. H. Cox (2004). “Natural hedging of life and annuity mortality risks”,Mimeo. Georgia State University
    Y. Lin, and S. H. Cox (2005) “Securitization of Mortality Risks in Life Annuities”,Journal of Risk & Insurance, 72: 227-252
    MC Koissi, AF Shapiro, G Högnäs (2006) “Evaluating and extending the Lee–Carter model for mortality forecasting: Bootstrap confidence interval”, Mathematics and
    Economics, 38: 1-20
    A. Melnikov and Y. Romaniuk (2006) “Evaluating the performance of Gompertz,Makeham and Lee–Carter mortality models for risk management with unit-linked contracts”, Mathematics and Economics, 39: 310-329
    K. Dowd, D. Blake, A. J. G. Cairns and P. Dawson (2006) “Survivor Swaps”, Journal of Risk & Insurance, 73: 1-17
    Cairns, A.J.G., Blake, D., and Dowd, K. (2006b) “A Two-Factor Model for Stochastic Mortality with Parameter Uncertainty: Theory and Calibration”, Journal of Risk
    and Insurance, 73: 687-718
    J. L. Wang, H.C. Huang, S. S. Yang, J. T. Tsai (2010) “An Optimal Product Mix For Hedging Longevity Risk in Life Insurance Companies: The Immunization Theory
    Approach”, Journal of Risk and Insurance, 77: 473-497
    Description: 碩士
    國立政治大學
    風險管理與保險研究所
    97358020
    98
    Source URI: http://thesis.lib.nccu.edu.tw/record/#G0097358020
    Data Type: thesis
    Appears in Collections:[風險管理與保險學系] 學位論文

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