澳大利亚股票市场日内波动预测

Abhay K. Singh, D. Allen, R. Powell
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引用次数: 4

摘要

2010年5月6日下午,道琼斯工业平均指数(DJIA)在几分钟内暴跌约1000点(约9%),随后几乎同样迅速反弹。这是道指历史上单日跌幅最大的一次。2000年4月4日,道琼斯工业平均指数下跌了4.8%,盘中波动率也出现了几乎类似的剧烈变化。这些历史事件提供了非常有说服力的理由,证明需要强大的计量经济学模型来预测日内资产波动。在金融文献中有许多可用的模型来模拟金融资产波动。各种自回归条件异方差(ARCH)时间序列模型被广泛用于金融资产日(尾)波动的建模。基本GARCH模型的家族可以很好地模拟日波动率,但它们被证明对日内波动率不那么有效。在过去的二十年里,一些研究增加了GARCH模型家族来预测日内波动,Engle & Sokalska(2012)的乘法分量GARCH (MCGARCH)模型是其中最新的。MCGARCH将条件方差建模为金融资产的每日、每日和随机日内波动率的乘积。本文使用MCGARCH模型预测澳大利亚S&P/ASX-50股票市场的盘中波动率,并使用该模型预测盘中风险值。由于模型需要一个日波动分量,我们测试了基于GARCH的估计和基于实现方差的日波动分量估计。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Intraday Volatility Forecast in Australian Equity Market
On the afternoon of May 6, 2010 Dow Jones Industrial Average (DJIA) plunged about 1000 points (about 9%) in a matter of minutes before rebounding almost as quickly. This was the biggest one day point decline on an intraday basis in the DJIA's history. An almost similar dramatic change in intraday volatility was observed on April 4, 2000 when DJIA dropped by 4.8%. These historical events present very compelling argument for the need of robust econometrics models which can forecast intraday asset volatility. There are numerous models available in the finance literature to model financial asset volatility. Various Autoregressive Conditional Heteroskedastic (ARCH) time series models are widely used for modelling daily (end of day) volatility of the financial assets. The family of basic GARCH models work well for modelling daily volatility but they are proven to be not as efficient for intraday volatility. The last two decades has seen some research augmenting the GARCH family of models to forecast intraday volatility, the Multiplicative Component GARCH (MCGARCH) model of Engle & Sokalska (2012) is the most recent of them. MCGARCH models the conditional variance as the multiplicative product of daily, diurnal, and stochastic intraday volatility of the financial asset. In this paper we use MCGARCH model to forecast intraday volatility of Australia's S&P/ASX-50 stock market, we also use the model to forecast the intraday Value at Risk. As the model requires a daily volatility component, we test a GARCH based estimate and a Realized Variance based estimate of daily volatility component.
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