On collective non-gaussian dependence patterns in high frequency financial data
Andrei Leonidov, Vladimir Trainin, Alexander Zaitsev

TL;DR
This paper investigates non-Gaussian dependence patterns in high-frequency financial data, revealing phenomena like dependence-induced volatility smile and kurtosis reduction, explained through a multivariate t-Student distribution model.
Contribution
It introduces a model based on multivariate t-Student distribution to explain collective non-Gaussian dependence patterns in high-frequency financial data.
Findings
Dependence-induced volatility smile observed
Kurtosis reduction in intraday price increments
Multivariate t-Student model explains dependence effects
Abstract
The analysis of observed conditional distributions of both lagged and simultaneous intraday price increments of a basket of stocks reveals phenomena of dependence - induced volatility smile and kurtosis reduction. A model based on multivariate t-Student distribution shows that the observed effects are caused by colelctive non-gaussian dependence properties of financial time series.
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Taxonomy
TopicsComplex Systems and Time Series Analysis · Financial Risk and Volatility Modeling · Time Series Analysis and Forecasting
