Cointegration and Error Correction Modelling in Time-Series Analysis: A Brief Introduction

Criminological research is often based on time-series data showing some type of trend movement. Trending time-series may correlate strongly even in cases where no causal relationship exists (spurious causality). To avoid this problem researchers often apply some technique of detrending their data, s...

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Main Author: Helmut Thome
Format: Article
Language:English
Published: University of Bielefeld 2015-07-01
Series:International Journal of Conflict and Violence
Subjects:
Online Access:http://ijcv.org/index.php/ijcv/article/view/475/pdf_115
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spelling doaj-0cf71fb4b09d4819884bf0a4760b9fff2020-11-25T01:58:15ZengUniversity of BielefeldInternational Journal of Conflict and Violence1864-13852015-07-0182199208Cointegration and Error Correction Modelling in Time-Series Analysis: A Brief IntroductionHelmut Thome0University of Halle-Wittenberg, GermanyCriminological research is often based on time-series data showing some type of trend movement. Trending time-series may correlate strongly even in cases where no causal relationship exists (spurious causality). To avoid this problem researchers often apply some technique of detrending their data, such as by differencing the series. This approach, however, may bring up another problem: that of spurious non-causality. Both problems can, in principle, be avoided if the series under investigation are “difference-stationary” (if the trend movements are stochastic) and “cointegrated” (if the stochastically changing trendmovements in different variables correspond to each other). The article gives a brief introduction to key instruments and interpretative tools applied in cointegration modelling.http://ijcv.org/index.php/ijcv/article/view/475/pdf_115Cointegrationdeterministic trendsdifference- and trend-stationary processeserror-correction modellingstochastic trendstime-series analysis
collection DOAJ
language English
format Article
sources DOAJ
author Helmut Thome
spellingShingle Helmut Thome
Cointegration and Error Correction Modelling in Time-Series Analysis: A Brief Introduction
International Journal of Conflict and Violence
Cointegration
deterministic trends
difference- and trend-stationary processes
error-correction modelling
stochastic trends
time-series analysis
author_facet Helmut Thome
author_sort Helmut Thome
title Cointegration and Error Correction Modelling in Time-Series Analysis: A Brief Introduction
title_short Cointegration and Error Correction Modelling in Time-Series Analysis: A Brief Introduction
title_full Cointegration and Error Correction Modelling in Time-Series Analysis: A Brief Introduction
title_fullStr Cointegration and Error Correction Modelling in Time-Series Analysis: A Brief Introduction
title_full_unstemmed Cointegration and Error Correction Modelling in Time-Series Analysis: A Brief Introduction
title_sort cointegration and error correction modelling in time-series analysis: a brief introduction
publisher University of Bielefeld
series International Journal of Conflict and Violence
issn 1864-1385
publishDate 2015-07-01
description Criminological research is often based on time-series data showing some type of trend movement. Trending time-series may correlate strongly even in cases where no causal relationship exists (spurious causality). To avoid this problem researchers often apply some technique of detrending their data, such as by differencing the series. This approach, however, may bring up another problem: that of spurious non-causality. Both problems can, in principle, be avoided if the series under investigation are “difference-stationary” (if the trend movements are stochastic) and “cointegrated” (if the stochastically changing trendmovements in different variables correspond to each other). The article gives a brief introduction to key instruments and interpretative tools applied in cointegration modelling.
topic Cointegration
deterministic trends
difference- and trend-stationary processes
error-correction modelling
stochastic trends
time-series analysis
url http://ijcv.org/index.php/ijcv/article/view/475/pdf_115
work_keys_str_mv AT helmutthome cointegrationanderrorcorrectionmodellingintimeseriesanalysisabriefintroduction
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