Jump Ambiguity and Tail Risk
This paper solves the optimal portfolio choice problem in a multi-asset incomplete market model with ambiguous jump risks.We derive the optimal portfolio rules as well as the worst-case probability explicitly.Out of fear for extreme tail events in the worst case,an ambiguity-averse investor may hold only part or even none of the available risky assets.In a calibration exercise,we compare optimal portfolio outcomes between two models with jump sizes following a normal distribution and a tail distribution,respectively.In stark contrast to the negligible loss under rational expectation,sizable economic losses are incurred in the model with ambiguous tail risk when the investor ignores extreme tail events.
Ambiguity aversion Portfolio choice Nonparticipation Tail risk
Xing Jin Dan Luo Xudong Zeng
Warwick Business School,Coventry,CV4 7AL,UK School of Finance,Shanghai University of Finance and Economics,777 Guoding Road,Shanghai,200433,Chin Send correspondence to Xudong Zeng,School of Finance,Shanghai University of Finance and Economics,77
国内会议
上海
英文
495-536
2016-07-16(万方平台首次上网日期,不代表论文的发表时间)