多代理不完全均衡模型及其在再保险定价和生命周期投资中的应用

IF 1.9 2区 经济学 Q2 ECONOMICS
Keisuke Kizaki , Taiga Saito , Akihiko Takahashi
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引用次数: 0

摘要

本文建立了一个具有多代理人不同风险态度和异质收入/支付状况的不完全均衡模型。特别是,我们将其具体且可计算的模型应用于再保险衍生品定价和生命周期投资,这对保险和资产管理公司在实践中非常重要。在数值实验中,我们明确地获得了内生决定的风险资产均衡预期收益、代理人的特定再保险价格及其随机贴现因子(SDF)和最优生命周期交易策略。此外,我们还研究了每个代理人的风险规避程度和收入/支付状况,以及保险或经济因素与风险资产价格之间的相关性如何影响再保险理赔定价和生命周期投资中的最优投资组合。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A multi-agent incomplete equilibrium model and its applications to reinsurance pricing and life-cycle investment

This paper develops an incomplete equilibrium model with multi-agents' different risk attitudes and heterogeneous income/payout profiles. Particularly, we apply its concrete and computationally tractable model to reinsurance derivatives pricing and life-cycle investment, which are important for insurance and asset management companies in practice. In numerical experiments, we explicitly obtain endogenously determined expected returns of the risky asset in equilibrium, agents' specific reinsurance prices with their stochastic discount factors (SDF) and optimal life-cycle trading strategies. Moreover, we investigate how each agent's degree of risk aversion and income/payout profile, and correlations between an insurance or economic factor and the risky asset price affect reinsurance claims pricing and optimal portfolios in life-cycle investment.

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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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