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Optimal Dividend and Capital Injection Problem with Transaction Cost and Salvage Value: The Case of Excess-of-Loss Reinsurance Based on the Symmetry of Risk Information

机译:具有交易成本和残值的最优股利和资本注入问题:基于风险信息对称性的超额损失再保险案例

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This paper considers the optimal dividend and capital injection problem for an insurance company, which controls the risk exposure by both the excess-of-loss reinsurance and capital injection based on the symmetry of risk information. Besides the proportional transaction cost, we also incorporate the fixed transaction cost incurred by capital injection and the salvage value of a company at the ruin time in order to make the surplus process more realistic. The main goal is to maximize the expected sum of the discounted salvage value and the discounted cumulative dividends except for the discounted cost of capital injection until the ruin time. By considering whether there is capital injection in the surplus process, we construct two instances of suboptimal models and then solve for the corresponding solution in each model. Lastly, we consider the optimal control strategy for the general model without any restriction on the capital injection or the surplus process.
机译:本文考虑了保险公司的最优股利和注资问题,该保险公司根据风险信息的对称性通过损失超额再保险和注资来控制风险敞口。除了成比例的交易成本外,我们还结合了注资产生的固定交易成本和公司在破产时的残值,以使盈余过程更为现实。主要目标是使折现残值和折现累计股利的期望总和最大化,直到毁灭时间之前的折现注资成本除外。通过考虑盈余过程中是否存在注资,我们构造了两个次优模型的实例,然后在每个模型中求解相应的解决方案。最后,我们考虑了通用模型的最优控制策略,而对注资或盈余过程没有任何限制。

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