终生养老金池的福利波动目标策略

IF 1.9 2区 经济学 Q2 ECONOMICS
Jean-François Bégin, Barbara Sanders
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引用次数: 0

摘要

终身养老金池--在文献中也被称为团体自我年金计划、集合年金基金和退休通兑--允许退休人员将一次性付款转化为终身收入,其支付与投资业绩和池子的集体死亡率经验相关联。有关这些集合基金的现有文献主要研究了基本投资策略,如恒定分配和仅投资于无风险资产。然而,最近的研究提出了波动率目标,旨在提高风险调整后的回报率,最大限度地降低下行风险。然而,这些研究只考虑了波动目标中的投资风险,忽视了死亡率风险对该策略的影响。因此,本研究旨在通过研究投资风险和死亡率风险的波动率目标策略来弥补这一缺陷,提供一种解决方案,使与福利变化相关的风险在时间上尽可能保持不变。具体来说,我们推导出一种同时针对投资风险和死亡风险的新资产配置策略,并对其进行了深入分析。对该策略的实际调查证明了新的动态波动目标方法的有效性和稳健性,最终提高了终生养老金福利。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Benefit volatility-targeting strategies in lifetime pension pools

Lifetime pension pools—also known as group self-annuitization plans, pooled annuity funds, and retirement tontines in the literature—allow retirees to convert a lump sum into lifelong income, with payouts linked to investment performance and the collective mortality experience of the pool. Existing literature on these pools has predominantly examined basic investment strategies like constant allocations and investments solely in risk-free assets. Recent studies, however, proposed volatility targeting, aiming to enhance risk-adjusted returns and minimize downside risk. Yet they only considered investment risk in the volatility target, neglecting the impact of mortality risk on the strategy. This study thus aims to address this gap by investigating volatility-targeting strategies for both investment and mortality risks, offering a solution that keeps the risk associated with benefit variation as constant as possible through time. Specifically, we derive a new asset allocation strategy that targets both investment and mortality risks, and we provide insights about it. Practical investigations of the strategy demonstrate the effectiveness and robustness of the new dynamic volatility-targeting approach, ultimately leading to enhanced lifetime pension benefits.

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来源期刊
Insurance Mathematics & Economics
Insurance Mathematics & Economics 管理科学-数学跨学科应用
CiteScore
3.40
自引率
15.80%
发文量
90
审稿时长
17.3 weeks
期刊介绍: Insurance: Mathematics and Economics publishes leading research spanning all fields of actuarial science research. It appears six times per year and is the largest journal in actuarial science research around the world. Insurance: Mathematics and Economics is an international academic journal that aims to strengthen the communication between individuals and groups who develop and apply research results in actuarial science. The journal feels a particular obligation to facilitate closer cooperation between those who conduct research in insurance mathematics and quantitative insurance economics, and practicing actuaries who are interested in the implementation of the results. To this purpose, Insurance: Mathematics and Economics publishes high-quality articles of broad international interest, concerned with either the theory of insurance mathematics and quantitative insurance economics or the inventive application of it, including empirical or experimental results. Articles that combine several of these aspects are particularly considered.
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