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题名The Optimal Dividend Payout Model with Terminal Values and Its Application
作者
发表日期2017
发表期刊Mathematical Problems in Engineering
ISSN/eISSN1024-123X
卷号2017
摘要

For some firms with large nonliquid assets, preferred shareholders can still get back a little bit of money when the firms finish disbursement of loans at the status of bankruptcy. For such a situation, to investigate the optimal dividend policy, a stochastic dynamic dividend model with nonzero terminal bankruptcy values is put forward in this paper. Moreover, an analytic solution for the optimal objective function of the discounted dividends is provided and verified. An important application of this result is that it can be employed to construct the solution for the optimal value function on the dividend problem with bailouts at bankruptcy. Further, the relationship for the solutions of these two different problems is demonstrated. In the end, some numerical examples are provided to support our theoretical results and the corresponding economic interpretations are illustrated.

DOI10.1155/2017/5285690
URL查看来源
收录类别SCIE ; SSCI
语种英语English
WOS研究方向Engineering ; Mathematics
WOS类目Engineering, Multidisciplinary ; Mathematics, Interdisciplinary Applications
WOS记录号WOS:000418858000001
Scopus入藏号2-s2.0-85042440867
引用统计
文献类型期刊论文
条目标识符https://repository.uic.edu.cn/handle/39GCC9TT/12749
专题个人在本单位外知识产出
通讯作者Luo, Xiankang
作者单位
1.School of Economic Mathematics,Southwestern University of Finance and Economics,Chengdu, Sichuan,611130,China
2.School of Mathematics,Yibin University,Yibin, Sichuan,644007,China
推荐引用方式
GB/T 7714
Luo, Xiankang,Chen, Peimin,Ma, Jiangming. The Optimal Dividend Payout Model with Terminal Values and Its Application[J]. Mathematical Problems in Engineering, 2017, 2017.
APA Luo, Xiankang, Chen, Peimin, & Ma, Jiangming. (2017). The Optimal Dividend Payout Model with Terminal Values and Its Application. Mathematical Problems in Engineering, 2017.
MLA Luo, Xiankang,et al."The Optimal Dividend Payout Model with Terminal Values and Its Application". Mathematical Problems in Engineering 2017(2017).
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