Estimating MIDAS Regressions via OLS with Polynomial Parameter Profiling

30 Pages Posted: 13 Sep 2016

See all articles by Eric Ghysels

Eric Ghysels

University of North Carolina Kenan-Flagler Business School; University of North Carolina (UNC) at Chapel Hill - Department of Economics

Hang Qian

The MathWorks, Inc.

Date Written: September 12, 2016

Abstract

A typical MIDAS regression involves estimating parameters via nonlinear least squares, unless U-MIDAS is applied - which involves OLS - the latter being appealing when the sampling frequency differences are small. In this paper we propose to use OLS estimation of the MIDAS regression slope and intercept parameters combined with profiling the polynomial weighting scheme parameter(s). The use of Beta polynomials is particularly attractive for such an approach. The new procedure shares many of the desirable features of U-MIDAS, while it is not restricted to small sampling frequency differences.

Keywords: Mixed frequency data, MIDAS regressions, profile likelihood

JEL Classification: C13, C22, C52, C53

Suggested Citation

Ghysels, Eric and Qian, Hang, Estimating MIDAS Regressions via OLS with Polynomial Parameter Profiling (September 12, 2016). Available at SSRN: https://ssrn.com/abstract=2837798 or http://dx.doi.org/10.2139/ssrn.2837798

Eric Ghysels (Contact Author)

University of North Carolina Kenan-Flagler Business School ( email )

Kenan-Flagler Business School
Chapel Hill, NC 27599-3490
United States

University of North Carolina (UNC) at Chapel Hill - Department of Economics ( email )

Gardner Hall, CB 3305
Chapel Hill, NC 27599
United States
919-966-5325 (Phone)
919-966-4986 (Fax)

HOME PAGE: http://https://eghysels.web.unc.edu/

Hang Qian

The MathWorks, Inc. ( email )

3 Apple Hill Drive
Natick, MA 01760-2098
United States

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