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We explore mixed data sampling (henceforth MIDAS) regression models. The regressions involve time series data sampled at different frequencies. Volatility and related processes are our prime focus, though the regression method has wider applications in macroeconomics and finance, among other areas. The regressions combine recent developments regarding estimation of volatility and a not-so-recent literature on distributed lag models. We study various lag structures to parameterize parsimoniously the regressions and relate them to existing models. We also propose several new extensions of the MIDAS framework. The paper concludes with an empirical section where we provide further evidence and new results on the risk–return trade-off. We also report empirical evidence on microstructure noise and volatility forecasting.

ACKNOWLEDGMENTS

We thank two referees and an associate editor, Alberto Plazzi, Pedro Santa-Clara, and seminar participants at City University of Hong Kong, Emory University, the Federal Reserve Board, ITAM, Korea University, New York University, Oxford University, Tsinghua University, University of Iowa, UNC, USC, participants at the Symposium on New Frontiers in Financial Volatility Modeling, Florence, the Academia Sinica Conference on Analysis of High-Frequency Financial Data and Market Microstructure, Taipei, the CIREQ-CIRANO-MITACS conference on Financial Econometrics, Montreal and the Research Triangle Conference, for helpful comments. All remaining errors are our own.