连续时间下的自协调均值方差策略

IF 1.8 4区 管理学 Q3 OPERATIONS RESEARCH & MANAGEMENT SCIENCE Rairo-Operations Research Pub Date : 2023-10-13 DOI:10.1051/ro/2023166
Yun Shi, Duan Li, Xiangyu Cui
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引用次数: 0

摘要

动态均值-方差组合选择问题具有时间不一致性。在文献中,学者们试图推导出预先承诺策略、时间一致策略和自协调策略。预承诺策略只关注投资者的全球投资利益。时间一致策略只关注投资者的局部投资利益,而自我协调策略在投资者的全球投资利益和局部投资利益之间进行平衡。然而,自协调策略仅针对离散时间均值-方差设置进行了研究。本文研究了连续时间均值-方差设置的自协调策略。借助于平均场重构,导出了解析型自协调均值-方差策略,并证明了预承诺策略和时间一致策略是自协调策略的特殊情况。
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The self-coordination mean-variance strategy in continuous time
The dynamic mean-variance portfolio selection problem is time inconsistent. In the literature, scholars try to derive the precommitted strategy, the time consistent strategy and the self-coordination strategy. The pre-committed strategy only concern the global investment interest of the investor. The time consistent strategy only concerns the local investment interests of the investor, while the selfcoordination strategy balances between the global investment interest and local investment interests of the investor. However, the selfcoordination strategy is only studied for the discrete time mean-variance setting. We study the self-coordination strategy for the continuous time mean-variance setting in this paper. With the help of mean-field reformulation, we derive the analytical self-coordination mean-variance strategy and show that the pre-committed strategy and time consistent strategy are special cases of the self-coordination strategy.
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来源期刊
Rairo-Operations Research
Rairo-Operations Research 管理科学-运筹学与管理科学
CiteScore
3.60
自引率
22.20%
发文量
206
审稿时长
>12 weeks
期刊介绍: RAIRO-Operations Research is an international journal devoted to high-level pure and applied research on all aspects of operations research. All papers published in RAIRO-Operations Research are critically refereed according to international standards. Any paper will either be accepted (possibly with minor revisions) either submitted to another evaluation (after a major revision) or rejected. Every effort will be made by the Editorial Board to ensure a first answer concerning a submitted paper within three months, and a final decision in a period of time not exceeding six months.
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