Inflation and Inflation Differentials in Core Eurozone Countries

Svetlana Popović, Irena Janković, Velimir Lukić
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Abstract

Abstract The paper analyzes the convergence of inflation rates in the group of more developed members of the Eurozone (core countries). What are the characteristics and is the inflation process in these countries sufficiently homogeneous? Are the analysed inflation rates converging, so that there is an indication that these countries tend to form the optimal currency area. We used a unit root test to check the stationarity of a series of average inflationary differentials. They are calculated as the difference between inflation rate in a given country and the inflation rate in EMU. If the convergence process took place, the inflationary differentials will decrease and tend to zero. The variance of differentials will also decrease, so the series of average inflationary differentials will be stationary. The analysis showed that there is a unit root in the series, thus it is not stationary, and we cannot conclude that the process of convergence of inflation rates in the core countries happened. The paper also analyzes the autocorrelation functions of inflation rates, to determine the persistence of inflation, i.e. how long it takes for the shock that caused the inflation growth of 1%, to die off. The values of the first autocorrelation coefficients are high, while the next ones fall slowly, so it takes a long time for the impact of the inflation shock to disappear. In addition, the correlograms of inflation rates are quite heterogeneous, which indicates that inflationary processes differ.
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欧元区核心国家的通胀和通胀差异
摘要本文分析了欧元区较发达成员国(核心国家)通货膨胀率的趋同。这些国家的特点是什么?它们的通货膨胀过程是否足够同质化?所分析的通胀率是否趋于一致,从而有迹象表明这些国家倾向于形成最优货币区?我们使用单位根检验来检验一系列平均通货膨胀差异的平稳性。它们是根据给定国家的通货膨胀率与欧洲货币联盟的通货膨胀率之差计算的。如果收敛过程发生,通货膨胀差异将减小并趋于零。微分的方差也会减小,因此平均通货膨胀微分序列将是平稳的。分析表明,该序列存在一个单位根,因此它不是平稳的,我们不能断定核心国家的通货膨胀率发生了收敛的过程。本文还分析了通货膨胀率的自相关函数,以确定通货膨胀的持续时间,即导致通货膨胀增长1%的冲击需要多长时间才能消失。第一个自相关系数的值很高,而接下来的自相关系数下降缓慢,因此通货膨胀冲击的影响需要很长时间才能消失。此外,通货膨胀率的相关图是相当不均匀的,这表明通货膨胀过程是不同的。
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