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The multivariate Beveridge-Nelson decomposition with I(1) and I(2) series

机译:具有I(1)和I(2)级数的多元Beveridge-Nelson分解

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The consumption Euler equation implies that the output growth rate and the real interest rate are of the same order of integration; i.e., if the real interest rate is 1(1), then so is the output growth rate and hence log output is I(2). To estimate the natural rates and gaps of macroeconomic variables jointly, this paper develops the multivariate Beveridge-Nelson decomposition when some series are 1(1) and others are I(2). The paper applies the method to Japanese data during 1980Q1-2013Q3 to estimate the natural rates and gaps of output, inflation, interest, and unemployment jointly. (C), 2015 Elsevier B.V. All rights reserved.
机译:消费欧拉方程意味着产出增长率和实际利率具有相同的积分阶数。即,如果实际利率为1(1),则输出增长率也是如此,因此对数输出为I(2)。为了共同估计宏观经济变量的自然利率和缺口,本文开发了当某些序列为1(1)而其他序列为I(2)时的多元贝弗里奇-尼尔森分解。本文将该方法应用于1980年1季度至2013年3季度的日本数据,以共同估算自然率和产出,通货膨胀,利息和失业率的差距。 (C),2015 Elsevier B.V.保留所有权利。

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