2011
DOI: 10.1080/02664763.2010.545371
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Multivariate singular spectrum analysis for forecasting revisions to real-time data

Abstract: Real-time data on national accounts statistics typically undergo an extensive revision process, leading to multiple vintages on the same generic variable. The time between the publication of the initial and final data is a lengthy one and raises the question of how to model and forecast the final vintage of data - an issue that dates from seminal articles by Mankiw et al. [51], Mankiw and Shapiro [52] and Nordhaus [57]. To solve this problem, we develop the non-parametric method of multivariate singular spectr… Show more

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Cited by 55 publications
(34 citation statements)
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“…The matrix X is of order , see [15]. The aim of MSSA is also to decompose the initial time series into additive and interpretable components and later to reconstruct the decomposed series for further analyses.…”
Section: Multivariate Singular Spectrum Analysis Mssamentioning
confidence: 99%
“…The matrix X is of order , see [15]. The aim of MSSA is also to decompose the initial time series into additive and interpretable components and later to reconstruct the decomposed series for further analyses.…”
Section: Multivariate Singular Spectrum Analysis Mssamentioning
confidence: 99%
“…In recurrent forecasting SSA, the time series of known measurements and unknown components is transformed to its Hankel form and the linear recurrent relation coefficients are utilized for forecasting the future values. While typical SSA considers the trajectory matrices associated with a single time series, the Multivariate Singular Spectrum Analysis (MSSA) method has been proposed for handling multiple time series [37][38][39]. In this work, we consider a simple extension of SSA where instead of analyzing a single trajectory matrix, we consider a compound trajectory matrix generated by the concatenation of S individual matri-…”
Section: Analysis Of Time Series Datamentioning
confidence: 99%
“…The reconstruction of the original time series is accomplished by using estimated trend and harmonic components [46]. The time series is reconstructed by selecting those components that reduce the noise in the series [47].…”
Section: Mathematical Formulation Of the Ssa Methodsmentioning
confidence: 99%
“…We can always assume m ≤ N t /2 as this value has been regarded as the most interesting case in practice. In spite of the considerable attempts and various methods that have been considered for choosing the optimal value of m, there is inadequate theoretical justification for such selection [12,40,47]. Whereas, according to [33], m can be computed as N t /4 and considered as a common practice.…”
Section: Parameters Of the Ssa Algorithmmentioning
confidence: 99%