The Beveridge-Nelson (BN) technique provides a forecast based method of decomposing a variable, such as output, into trend and cycle when the variable is integrated of order one (I(1). This paper considers the multivariate generalization of the BN decomposition when the information set includes other I(1) and/or stationary variables. We show that the relative importance of the cyclical component depends on the information set, and in particular that multivariate BN decompositions necessarily ascribe more importance to the cyclical component than does the univariate decomposition, provides the information set includes a variable which Granger-causes output. We illustrate the results for post-WWII United States
A well-documented property of the Beveridge-Nelson trend-cycle decomposition is the perfect negative...
Our paper provides a consistent framework to study the structural or cyclical nature of Beveridge cu...
The Beveridge–Nelson decomposition calculates trend and cycle for an integrated time series. However...
The Beveridge-Nelson (BN) decomposition is a model-based method for decomposing time series into per...
The Beveridge-Nelson decomposition defines the trend component in terms of the eventual forecast fun...
Computes a multivariate Beveridge-Nelson decomposition of a set of series via a vector autoregressio...
The Beveridge–Nelson decomposition defines the trend component in terms of the eventual forecast fun...
The Beveridge-Nelson vector innovations structural time series framework is a new formulation that d...
In this work we deal with the Beveridge-Nelson decomposition of a linear process into a trend and a ...
In this work we derive the Beveridge-Nelson decomposition and the state space representation for mul...
This note describes a much simpler computational method for carrying out the Beveridge and Nelson de...
The Beveridge Nelson vector innovation structural time series framework is new formu-lation that dec...
Many researchers believe that the Beveridge-Nelson decomposition leads to permanent and transitory c...
This article places the data revision model of Jacobs and van Norden (2011) within a class of trend-...
The Beveridge Nelson vector innovation structural time series framework is new formu- lation that de...
A well-documented property of the Beveridge-Nelson trend-cycle decomposition is the perfect negative...
Our paper provides a consistent framework to study the structural or cyclical nature of Beveridge cu...
The Beveridge–Nelson decomposition calculates trend and cycle for an integrated time series. However...
The Beveridge-Nelson (BN) decomposition is a model-based method for decomposing time series into per...
The Beveridge-Nelson decomposition defines the trend component in terms of the eventual forecast fun...
Computes a multivariate Beveridge-Nelson decomposition of a set of series via a vector autoregressio...
The Beveridge–Nelson decomposition defines the trend component in terms of the eventual forecast fun...
The Beveridge-Nelson vector innovations structural time series framework is a new formulation that d...
In this work we deal with the Beveridge-Nelson decomposition of a linear process into a trend and a ...
In this work we derive the Beveridge-Nelson decomposition and the state space representation for mul...
This note describes a much simpler computational method for carrying out the Beveridge and Nelson de...
The Beveridge Nelson vector innovation structural time series framework is new formu-lation that dec...
Many researchers believe that the Beveridge-Nelson decomposition leads to permanent and transitory c...
This article places the data revision model of Jacobs and van Norden (2011) within a class of trend-...
The Beveridge Nelson vector innovation structural time series framework is new formu- lation that de...
A well-documented property of the Beveridge-Nelson trend-cycle decomposition is the perfect negative...
Our paper provides a consistent framework to study the structural or cyclical nature of Beveridge cu...
The Beveridge–Nelson decomposition calculates trend and cycle for an integrated time series. However...