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首页> 外文期刊>Journal of Computational and Applied Mathematics >Optimality of the barrier strategy in de Finetti's dividend problem for spectrally negative Levy processes: An alternative approach
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Optimality of the barrier strategy in de Finetti's dividend problem for spectrally negative Levy processes: An alternative approach

机译:频谱负征税过程中de Finetti的分红问题中的壁垒策略的最优:一种替代方法

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摘要

The optimal dividend problem proposed in de Finetti [1] is to find the dividend-payment strategy that maximizes the expected discounted value of dividends which are paid to the shareholders until the company is ruined. Avram et al. [9] studied the case when the risk process is modelled by a general spectrally negative Levy process and Loeffen [10] gave sufficient conditions under which the optimal strategy is of the barrier type. Recently Kyprianou et al. [11] strengthened the result of Loeffen [10] which established a larger class of Levy processes for which the barrier strategy is optimal among all admissible ones. In this paper we use an analytical argument to re-investigate the optimality of barrier dividend strategies considered in the three recent papers.
机译:de Finetti [1]中提出的最优股利问题是找到一种股利支付策略,该策略可以使股利支付给股东的预期折现价值最大化,直到公司破产为止。 Avram等。 [9]研究了一种风险过程,该过程由一般的频谱负Levy过程建模,而Loeffen [10]给出了最佳条件为障碍类型的充分条件。最近,Kyprianou等人。 [11]加强了洛芬[10]的结果,该文献建立了更大的Levy过程类别,对于所有可接受的过程,屏障策略都是最佳的。在本文中,我们使用分析论证来重新研究最近三篇论文中考虑的壁垒分红策略的最优性。

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