基准方法下目标日期基金的动态资产配置

IF 1.7 3区 经济学 Q2 ECONOMICS
ASTIN Bulletin Pub Date : 2021-03-29 DOI:10.1017/asb.2021.6
Jin Sun, Dan Zhu, E. Platen
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引用次数: 2

摘要

目标日期基金(tdf)越来越受到具有长期投资前景的投资者的青睐。例子包括在特定年龄为退休储蓄的退休基金成员。tdf为多样化的资产类别提供有效的风险敞口,随着投资者年龄的增长,这些资产类别与投资回报的风险状况动态匹配。这通常是通过随着退休日期的临近而进行越来越保守的资产配置来实现的。这种动态发展的tdf分配策略通常被称为滑翔路径。我们提出了一种系统的方法来设计由退休日期和风险偏好隐含的最优TDF下滑路径,并构建相应的动态资产配置策略,以最小的成本提供最优的收益。我们提出的TDF策略是由成长最优投资组合(GP)和无风险资产单元组成的动态投资组合。在这里,GP通常近似于多种风险资产的多样化指数。我们用标准普尔500总回报指数的历史回报作为GP近似值来回溯测试TDF策略。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
DYNAMIC ASSET ALLOCATION FOR TARGET DATE FUNDS UNDER THE BENCHMARK APPROACH
ABSTRACT Target date funds (TDFs) are becoming increasingly popular investment choices among investors with long-term prospects. Examples include members of superannuation funds seeking to save for retirement at a given age. TDFs provide efficient risk exposures to a diversified range of asset classes that dynamically match the risk profile of the investment payoff as the investors age. This is often achieved by making increasingly conservative asset allocations over time as the retirement date approaches. Such dynamically evolving allocation strategies for TDFs are often referred to as glide paths. We propose a systematic approach to the design of optimal TDF glide paths implied by retirement dates and risk preferences and construct the corresponding dynamic asset allocation strategy that delivers the optimal payoffs at minimal costs. The TDF strategies we propose are dynamic portfolios consisting of units of the growth-optimal portfolio (GP) and the risk-free asset. Here, the GP is often approximated by a well-diversified index of multiple risky assets. We backtest the TDF strategies with the historical returns of the S&P500 total return index serving as the GP approximation.
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来源期刊
ASTIN Bulletin
ASTIN Bulletin 数学-数学跨学科应用
CiteScore
3.20
自引率
5.30%
发文量
24
审稿时长
>12 weeks
期刊介绍: ASTIN Bulletin publishes papers that are relevant to any branch of actuarial science and insurance mathematics. Its papers are quantitative and scientific in nature, and draw on theory and methods developed in any branch of the mathematical sciences including actuarial mathematics, statistics, probability, financial mathematics and econometrics.
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