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Optimal proportional reinsurance and investment based on Hamilton-Jacobi-Bellman equation

机译:基于Hamilton-Jacobi-Bellman方程的最优比例再保险和投资

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摘要

In the whole paper, the claim process is assumed to follow a Brownian motion with drift and the insurer is allowed to invest in a risk-free asset and a risky asset. In addition, the insurer can purchase the proportional reinsurance to reduce the risk. The paper concerns the optimal problem of maximizing the utility of terminal wealth. By solving the corresponding Hamilton-Jacobi-Bellman equations, the optimal strategies about how to purchase the proportional reinsurance and how to invest in the risk-free asset and risky asset are derived respectively.
机译:在整个论文中,假定索赔过程遵循带漂移的布朗运动,并且允许保险人投资无风险资产和风险资产。此外,保险公司可以购买比例再保险以降低风险。本文涉及最大化终端财富效用的最优问题。通过求解相应的Hamilton-Jacobi-Bellman方程,分别推导了如何购买比例再保险以及如何投资无风险资产和风险资产的最优策略。

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