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Insider Trading with a Random Deadline under Partial Observations: Maximal Principle Method

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Xiao Kai 1   Zhou Yonghui 1,2 *  
文摘 For a revised model of Caldentey and Stacchetti (Econometrica, 2010) in continuous-time insider trading with a random deadline which allows market makers to observe some information on a risky asset, a closed form of its market equilibrium consisting of optimal insider trading intensity and market liquidity is obtained by maximum principle method. It shows that in the equilibrium, (i) as time goes by, the optimal insider trading intensity is exponentially increasing even up to infinity while both the market liquidity and the residual information are exponentially decreasing even down to zero; (ii) the more accurate information observed by market makers, the stronger optimal insider trading intensity is such that the total expect profit of the insider is decreasing even go to zero while both the market liquidity and the residual information are decreasing; (iii) the longer the mean of random time, the weaker the optimal insider trading intensity is while the more both the residual information and the expected profit are, but there is a threshold of trading time, half of the mean of the random time, such that if and only if after it the market liquidity is increasing with the mean of random time increasing.
来源 Acta Mathematicae Applicatae Sinica-English Series ,2022,38(4):753-762 【核心库】
DOI 10.1007/s10255-022-1112-6
关键词 continuous-time insider trading ; random deadline ; partial observations ; filtering theory ; maximal principle
地址

1. School of Mathematical Sciences, Guizhou Normal University, Guiyang, 550001  

2. School of Big Data and Computer Science, Guizhou Normal University, Guiyang, 550001

语种 英文
文献类型 研究性论文
ISSN 0168-9673
学科 社会科学总论;数学
基金 国家自然科学基金 ;  Guizhou QKHPTRC
文献收藏号 CSCD:7305681

参考文献 共 33 共2页

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引证文献 1

1 Zhou Yonghui Impact of correlated private signals on continuous-time insider trading 运筹学学报(中英文),2024,28(3):97-107
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