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基于不同风险特征的跳跃成分识别及其在波动率预测中的应用
引用本文:邓俐伶,王志强,熊海芳.基于不同风险特征的跳跃成分识别及其在波动率预测中的应用[J].重庆大学学报(社会科学版),2017,23(3):35-44.
作者姓名:邓俐伶  王志强  熊海芳
作者单位:东北财经大学金融学院,辽宁大连,116023
基金项目:中央高校自主基金新兴与交叉学科计划项目"基于链路预测的网络重构问题研究"(DC201502050305)
摘    要:跳跃因子的引入能够准确解释波动的非对称特征,同时跳跃中还含有关于波动率的未知信息.为了更有效地改进波动率的预测,利用基于高频数据的非参数波动估计和跳跃检测方法,在波动的非对称性基础上对跳跃作进一步分解,考察具有不同风险特征的跳跃成分对未来波动率的影响,并对2009-2014年上证综指及其行业指数的面板数据进行实证分析.实证研究发现:周期性行业指数的系统性跳跃对其波动率有显著的预测效力,大盘指数与行业指数之间存在高度相关性;而非周期性行业指数几乎没有表现出明显的杠杆效应,与大盘指数的相关性也较低.

关 键 词:高频数据  波动率  非对称性  系统性跳跃
收稿时间:2016/12/7 0:00:00

Jump tests based on different risk characteristics and the prediction of volatility
DENG Liling,WANG Zhiqiang and XIONG Haifang.Jump tests based on different risk characteristics and the prediction of volatility[J].Journal of Chongqing University(Social Sciences Edition),2017,23(3):35-44.
Authors:DENG Liling  WANG Zhiqiang and XIONG Haifang
Institution:School of Finance, Northeast University of Finance and Economics, Dalian 116023, P. R. China,School of Finance, Northeast University of Finance and Economics, Dalian 116023, P. R. China and School of Finance, Northeast University of Finance and Economics, Dalian 116023, P. R. China
Abstract:The asymmetry of volatility could be correctly explained by jumps which also involve some information additionally.In order to improve the prediction of volatility,by employing the realized volatility and non-parametric jump detection method using high frequency data,this paper discusses the effect of jumps of different risk characteristics on future volatility based on the study of the asymmetry of volatility and conducts an empirical analysis with the SH indexes panel data from 2009 to 2014.The results indicate that systematic jumps of economic cyclical industry indexes bear significant effect on volatility prediction,which means a high degree of correlation between the market index and industry index; while those aperiodic industry indexes almost show no discernible leverage effect,with lower correlation of the market index.
Keywords:high frequency data  volatility  asymmetry  systematic jump
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