2006
DOI: 10.1016/j.jeconom.2005.01.003
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Forecasting realized volatility using a long-memory stochastic volatility model: estimation, prediction and seasonal adjustment

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Cited by 156 publications
(96 citation statements)
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“…They showed strong empirical evidence in favor of their proposal. Deo et al (2006) considered a long-memory stochastic volatility model and Koopman et al (2005) proposed a model combining unobserved components and longmemory. In a recent work, Hillebrand and Medeiros (2008) suggested a model that combines long memory with different types of nonlinearity.…”
Section: Some Stylized Facts In Financial Time Series and Univariate mentioning
confidence: 99%
“…They showed strong empirical evidence in favor of their proposal. Deo et al (2006) considered a long-memory stochastic volatility model and Koopman et al (2005) proposed a model combining unobserved components and longmemory. In a recent work, Hillebrand and Medeiros (2008) suggested a model that combines long memory with different types of nonlinearity.…”
Section: Some Stylized Facts In Financial Time Series and Univariate mentioning
confidence: 99%
“…The model is estimated using a maximum likelihood method, and forecasting is performed by extrapolating the estimated model. Deo et al (2006), Andersen et al (2003) show that forecasting log realized volatility based on a simple ARFIMA (1, d, 0) specification is a very good competitor to other time-series methods of forecasting realized volatility. We estimate a simple ARFIMA(1, d, 0).…”
Section: Long-memory Autoregressive Fractionally Integrated Moving Avmentioning
confidence: 99%
“…Note that this discretized multiplicative construction for the volatility was introduced by [3] and frequently used afterward (see, e.g., [10,15,17]). The jumps part was later added by [8].…”
Section: Intraday Seasonality Dynamicsmentioning
confidence: 99%
“…As a piecewise constant function implies that the system under study undergoes structural changes (i.e., shocks) at every break point, it is an unlikely candidate for the market's seasonality. We take the perspective of [15], who use frequency leakage in the power spectrum of the absolute return to argue that the seasonality is not (piecewise) constant but slowly varying. Although they allow non-integer frequencies, their generalized Fourier flexible form parameters are still constant for the whole sample.…”
Section: The Adaptive Volatility Modelmentioning
confidence: 99%
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