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Optimal dividend payments until ruin of diffusion processes when payments are subject to both fixed and proportional costs

机译:最优的股息支付,直到支付固定成本和比例成本的扩散过程崩溃为止

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摘要

The problem of optimal dividends paid until absorbtion at zero is considered for a rather general diffusion model. With each dividend payment there is a proportional cost and a fixed cost. It is shown that there can be essentially three different solutions depending on the model parameters and the costs. (i) Whenever assets reach a barrier y*, they are reduced to y* - delta* through a dividend payment, and the process continues. (ii) Whenever assets reach a barrier y*, everything is paid out as dividends and the process terminates. (iii) There is no optimal policy, but the value function is approximated by policies of one of the two above forms for increasing barriers. A method to numerically find the optimal policy (if it exists) is presented and numerical examples are given.
机译:对于一个相当普通的扩散模型,要考虑到吸收为零之前支付的最佳股利问题。每次支付股息都会产生成比例的成本和固定成本。结果表明,根据模型参数和成本,实际上可以存在三种不同的解决方案。 (i)每当资产达到壁垒y *时,它们就会通过派息而减少到y *-delta *,然后继续进行该过程。 (ii)每当资产达到壁垒y *时,一切都作为股息支付,流程终止。 (iii)没有最优政策,但是价值函数被上述两种形式之一的政策增加了壁垒。提出了一种通过数值找到最优策略(如果存在)的方法,并给出了数值示例。

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