2005
DOI: 10.3150/bj/1116340299
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On covariance estimation of non-synchronously observed diffusion processes

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Cited by 372 publications
(323 citation statements)
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“…In practice, trading is non-synchronous, delivering fresh prices at irregularly spaced times, which differ across stocks. Research focusing on non-synchronous trading has been an active field of financial econometrics in past years; see, for example, Hayashi and Yoshida (2005) and Voev and Lunde (2007). This practical issue induces bias in the estimators and may be partially responsible for the Epps effect (Epps, 1979), a phenomenon of decreasing empirical correlation between the returns of two different stocks with increasing data-sampling frequency.…”
Section: Data Synchronization: Refresh Timementioning
confidence: 99%
“…In practice, trading is non-synchronous, delivering fresh prices at irregularly spaced times, which differ across stocks. Research focusing on non-synchronous trading has been an active field of financial econometrics in past years; see, for example, Hayashi and Yoshida (2005) and Voev and Lunde (2007). This practical issue induces bias in the estimators and may be partially responsible for the Epps effect (Epps, 1979), a phenomenon of decreasing empirical correlation between the returns of two different stocks with increasing data-sampling frequency.…”
Section: Data Synchronization: Refresh Timementioning
confidence: 99%
“…For further details on the standard estimation procedures, refer to Nelsen (2007), Trivedi and Zimmer (2007), Jaworski et al (2013), Cherubini et al (2011), Joe (2014 and Durante and Sempi (2015). In contrast to the direct application of the ML approach to tick-by-tick data or high-frequency estimator of Kendall's τ, there is a considerable literature discussing how to estimate the correlation matrix of daily log-returns via a realized correlation matrix or similar methods, see , , Zhang et al (2005), Hayashi and Yoshida (2005), De Pooter et al (2008). The idea of using the information concentrated in the realized covariance matrix to estimate the parameters of a copula daily has been employed by Fengler and Okhrin (2016), who used a combination of the results from a lemma of Hoeffding (1940) and Sklar's theorem (1) to express the covariance σ ij between two random variables X i and X j in terms of the marginal distributions F i (·) and F j (·) and the copula C 2 (·, ·; θ)…”
Section: The Concept Of the Realized Copulamentioning
confidence: 99%
“…In particular, for the dependence structure of equity indices (measured via daily returns) it has been shown that considering liquid, internationally available exchange-traded funds (ETFs) can lead to different results as when analyzing the indices themselves (cf. [43][44][45] and therein). However, one does not have this option for volatility indices as there are no suitable ETFs tracking these.…”
Section: Data Description and Filteringmentioning
confidence: 99%