具有时间跨度风险的投资组合选择

IF 0.5 Q4 BUSINESS, FINANCE
ALEXIS DIRER
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引用次数: 0

摘要

我研究的是持有投资组合直至达到目标财富的投资者的分配问题。该策略抑制了最终财富的不确定性,但产生了时间跨度风险。首先,我将经典的均值方差模型移植到期限领域,然后研究一个具有广义预期贴现效用偏好的动态投资组合选择问题。利用美国的长期回报数据,我在均值方差模型中表明,通过投资大量股票可以分散大量的时间跨度风险。在动态模型中,更没有耐心的投资者也更厌恶时间风险,并减少对股票的投资。随着累积财富接近目标值,最佳股票投资份额呈下降趋势。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
PORTFOLIO CHOICE WITH TIME HORIZON RISK

I study the allocation problem of investors who hold their portfolio until reaching a target wealth. The strategy suppresses final wealth uncertainty but creates a time horizon risk. I begin with a classical mean variance model transposed in the duration domain, then study a dynamic portfolio choice problem with Generalized Expected Discounted Utility preferences. Using long-term US return data, I show in the mean variance model that a large amount of time horizon risk can be diversified away by investing a significant share of equities. In the dynamic model, more impatient investors are also more averse to timing risk and invest less in equities. The optimal equity share is downward trending as accumulated wealth approaches its target.

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来源期刊
CiteScore
1.10
自引率
20.00%
发文量
28
期刊介绍: The shift of the financial market towards the general use of advanced mathematical methods has led to the introduction of state-of-the-art quantitative tools into the world of finance. The International Journal of Theoretical and Applied Finance (IJTAF) brings together international experts involved in the mathematical modelling of financial instruments as well as the application of these models to global financial markets. The development of complex financial products has led to new challenges to the regulatory bodies. Financial instruments that have been designed to serve the needs of the mature capitals market need to be adapted for application in the emerging markets.
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