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Roger Perman

Researcher at University of Strathclyde

Publications -  34
Citations -  3194

Roger Perman is an academic researcher from University of Strathclyde. The author has contributed to research in topics: Okun's law & Cointegration. The author has an hindex of 16, co-authored 34 publications receiving 3048 citations. Previous affiliations of Roger Perman include University of Glasgow.

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Book

Natural resource and environmental economics

TL;DR: Natural Resources and Environmental Economics as discussed by the authors provides a comprehensive and contemporary analysis of the major areas of natural resource and environmental economics, with a focus on renewable energy and renewable energy technologies and their applications.
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Evidence from Panel Unit Root and Cointegration Tests that the Environmental Kuznets Curve does not Exist

TL;DR: In this article, the authors used cointegration analysis to test the Environmental Kuznets Curve (EKC) hypothesis using a panel dataset of sulfur emissions and GDP data for 74 countries over a span of 31 years.
Journal ArticleDOI

Evidence from panel unit root and cointegration tests that the environmental Kuznets curve does not exist

TL;DR: In this paper, the authors used cointegration analysis to test the Environmental Kuznets Curve (EKC) hypothesis using a panel dataset of sulfur emissions and GDP data for 74 countries over a span of 31 years.
Journal ArticleDOI

Cointegration: An Introduction to the Literature

TL;DR: An overview of the cointegration approach to econometric specification and estimation is provided in this paper, where a non-technical approach is adopted, and is intended to serve as an entry into this important new literature for the reader with no background knowledge of the subject but with some limited knowledge of econometrics.
Book ChapterDOI

Unit Roots and Cointegration for the Economist

TL;DR: The authors provide a comprehensive overview of the field in a manner which minimises the technical knowledge required of the reader and which offers intuitive explanations wherever possible, and motivate the study of unit roots and cointegration.