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[1] Anat R Admati and Paul Pfleiderer. A theory of intraday patterns: Volume and price variability. The Review of Financial Studies, 1(1):3–40, 1988. [2] Yacine Ait-Sahalia, Per A Mykland, and Lan Zhang. How often to sample a continuous-time process in the presence of market microstructure noise. The Review of Financial Studies, 18(2):351–416, 2005. [3] Torben G Andersen and Bollerslev. Deutsche mark–dollar volatility: intraday activity patterns, macroeconomic announcements, and longer run dependencies. The Journal of Finance, 53(1):219–265, 1998. [4] Torben G Andersen and Tim Bollerslev. Answering the critics: Yes, arch models do provide good volatility forecasts. 1997. [5] Torben G Andersen and Tim Bollerslev. Answering the skeptics: Yes, standard volatility models do provide accurate forecasts. International economic review, 39(4):885–905, 1998. [6] Torben G Andersen, Tim Bollerslev, and Jun Cai. Intraday and interday volatility in the japanese stock market. Journal of International Financial Markets, Institutions and Money, 10(2):107–130, 2000. [7] Federico M Bandi and Jeffrey R Russell. Separating microstructure noise from volatil-ity. Journal of Financial Economics, 79(3):655–692, 2006. [8] Ole E Barndorff-Nielsen, P Reinhard Hansen, Asger Lunde, and Neil Shephard. Realized kernels in practice: Trades and quotes. The Econometrics Journal, 12(3):C1–C32, 2009. [9] Ole E Barndorff-Nielsen, Peter Reinhard Hansen, Asger Lunde, and Neil Shephard. Designing realized kernels to measure the ex post variation of equity prices in the presence of noise. Econometrica, 76(6):1481–1536, 2008. [10] Recep Bildik. Intra-day seasonalities on stock returns: evidence from the turkish stock market. Emerging Markets Review, 2(4):387–417, 2001. [11] Tim Bollerslev. Generalized autoregressive conditional heteroskedasticity. Journal of econometrics, 31(3):307–327, 1986. [12] Stephen Boyd and Lieven Vandenberghe. Convex optimization. Cambridge university press, 2004. [13] David K Ding and Sie Ting Lau. An analysis of transactions data for the stock exchange of singapore: Patterns, absolute price change, trade size and number of transactions. Journal of Business Finance & Accounting, 28(1-2):151–174, 2001. [14] C. A. E. Goodhart and L. Figliuoli. Every minute counts in financial markets. Journal of International Money and Finance, 10(1):23–52, 1991. 17 [15] D Graupe, DJ Krause, and J Moore. Identification of autoregressive moving-average parameters of time series. IEEE Transactions on Automatic Control, 20(1):104–107, 1975. [16] Steven L Heston. A closed-form solution for options with stochastic volatility with applications to bond and currency options. The Review of Financial Studies, 6(2):327–343,1993. [17] Jean Jacod, Yingying Li, Per A Mykland, Mark Podolskij, and Mathias Vetter. Microstructure noise in the continuous case: the pre-averaging approach. Stochastic Processes and Their Applications, 119(7):2249–2276, 2009. [18] Prem C Jain and Gun-Ho Joh. The dependence between hourly prices and trading vol-ume. Journal of Financial and Quantitative Analysis, 23(3):269–283, 1988. [19] Liang-Ching Lin and Meihui Guo. Optimal restricted quadratic estimator of integrated volatility. Annals of the Institute of Statistical Mathematics, 68(3):673–703, 2016. [20] A Low and Jayaram Muthuswamy. Information flows in high frequency exchange rates. C. Dunis, 28:3–32, 1996. [21] Thomas H McInish and Robert A Wood. Intraday and overnight returns and day-of-the-week effects. Journal of Financial Research, 8(2):119–126, 1985. [22] Gilbert Thomas Walker. On periodicity in series of related terms. Proceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character, 131(818):518–532, 1931. [23] Jonathan H Wright. A new estimator of the fractionally integrated stochastic volatility model. Economics Letters, 63(3):295–303, 1999. [24] George Udny Yule. Vii. on a method of investigating periodicities disturbed series, with special reference to wolfer’s sunspot numbers. Philosophical Transactions of the Royal Society of London. Series A, Containing Papers of a Mathematical or Physical Character, 226(636-646):267–298, 1927. [25] Lan Zhang. Efficient estimation of stochastic volatility using noisy observations: A multi-scale approach. Bernoulli, 12(6):1019–1043, 2006. [26] Lan Zhang, Per A Mykland, and Yacine Aït-Sahalia. A tale of two time scales: Determining integrated volatility with noisy high-frequency data. Journal of the American Statistical Association, 100(472):1394–1411, 2005.
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