Challenges of integrated variance estimation in emerging stock markets

IF 0.7 Q3 ECONOMICS
Josip Arnerić, M. Matković
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引用次数: 3

Abstract

Estimating integrated variance, using high frequency data, requires modelling experience and data crunching skills. Although intraday returns have attracted much attention in recent years, handling these data is challenging because of their unique characteristics. When dealing with ultra-high frequency or tick-by-tick observations the enormous amount of data needs to be processed prior to estimation of integrated variance for two reasons: eliminating microstructure noise and finding appropriate unbiased estimator. This paper contributes to the existing literature in a two ways. First, we propose how to handle quality issues of the high frequency data due to non-frequent trading and lower liquidity of emerging markets. Second, we find the optimal sampling frequency at slow time scale that should be used to obtain two-time scale estimator of integrated variance for each emerging market under consideration: Romania, Hungary, Bulgaria and Croatia. Empirical results indicate that intraday returns should be sampled every 7 to 10 minutes at slow time scale while the fast time scale should be fixed at the highest possible frequency. Realized variance estimator at the fast time scale mostly overestimates the integrated variance on all stock markets except Bulgaria; on average between 70% and 90% of the time. Moreover, the robustness of the results with respect to the price jumps has been verified for Romania and Hungary, unlike Croatia and Bulgaria, for which we recommend a robust version of two-time scale estimator of integrated variance within truncation technique. It is additionally found that intraday returns should be sampled more frequently in a highly volatile periods. These findings offer valuable information to market participants, as they are able to apply the most accurate ex-post volatility measure, as unbiased and consistent estimate of integrated variance.
新兴股票市场综合方差估计的挑战
估计综合方差,使用高频数据,需要建模经验和数据处理技能。尽管近年来日内收益备受关注,但由于其独特的特征,处理这些数据具有挑战性。在处理超高频率或逐点观测时,需要在估计综合方差之前处理大量数据,原因有两个:消除微观结构噪声和找到适当的无偏估计器。本文对现有文献的贡献有两个方面。首先,我们提出了如何处理由于新兴市场交易不频繁和流动性较低导致的高频数据质量问题。其次,我们找到了慢时间尺度下的最佳采样频率,该频率应用于获得所考虑的每个新兴市场的综合方差的双时间尺度估计量:罗马尼亚,匈牙利,保加利亚和克罗地亚。实证结果表明,在慢时间尺度下,每日收益应每7 ~ 10分钟采样一次,而在快时间尺度下,应尽可能固定在最高频率。在快速时间尺度上实现的方差估计器大多高估了除保加利亚以外的所有股票市场的综合方差;平均70%到90%的时间。此外,与克罗地亚和保加利亚不同,罗马尼亚和匈牙利的价格跳跃结果的稳健性已经得到验证,我们建议在截断技术中使用综合方差的双时间尺度估计器的稳健版本。此外还发现,在高度波动的时期,应该更频繁地采样日内收益。这些发现为市场参与者提供了有价值的信息,因为他们能够应用最准确的事后波动度量,作为综合方差的无偏和一致估计。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
1.90
自引率
8.30%
发文量
10
审稿时长
16 weeks
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