2010
DOI: 10.1016/j.jbankfin.2009.09.017
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Foreign exchange, fractional cointegration and the implied–realized volatility relation

Abstract: JEL classification: F31 G14 C14 C22 Keywords:Market efficiency Options markets Fractional cointegration Narrow band least squares Bootstrap Traded volatility Intra-day data a b s t r a c t Almost all relevant literature has characterized implied volatility as a biased predictor of realized volatility. In this paper we provide new time series techniques to investigate the validity of this finding in several foreign exchange options markets, including the Euro market. First, we develop a new fractional cointegra… Show more

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Cited by 30 publications
(16 citation statements)
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“…Journal of Futures Markets DOI: 10.1002/fut hand, this does not necessarily imply market inefficiency. In a rational expectations framework, they would be consistent with the presence of a latent, but fractionally integrated time-varying risk premium (see Kellard, Dunis, & Sarantis, 2010). One the other, our results are also consistent with basis persistence being driven by priced noise trader in the presence of limits to arbitrage in less than fully efficient markets.…”
Section: Figure 14supporting
confidence: 83%
“…Journal of Futures Markets DOI: 10.1002/fut hand, this does not necessarily imply market inefficiency. In a rational expectations framework, they would be consistent with the presence of a latent, but fractionally integrated time-varying risk premium (see Kellard, Dunis, & Sarantis, 2010). One the other, our results are also consistent with basis persistence being driven by priced noise trader in the presence of limits to arbitrage in less than fully efficient markets.…”
Section: Figure 14supporting
confidence: 83%
“…In recent papers realized or daily volatility has been considered a better measure of asset price risk (see, for example, Andersen and Bollerslev, 1998a;Andersen et al, 2001;Kaul and Sapp, 2009;Kellard et al, 2010). The daily volatility, VOL_DAILY, is calculated as follows:…”
Section: An Alternate Measure Of Volatilitymentioning
confidence: 99%
“…This result has been documented by Christensen and Nielsen (2006). Interestingly, Bandi and Perron (2006); Kellard et al (2010) report fractional order of volatility in a non-stationary region when 1/2 < d < 1, although it is difficult to determine the integration order of fractional variables as smooth transition exists between stationary and non-stationary regions (Marinucci and Robinson, 2001). When looking at the regression Eq.…”
Section: Fractional Cointegration In Variancesmentioning
confidence: 71%