Abstract

This paper searches for stochastic trends and returns predictability in key energy asset markets in Europe over the last decade. The financial assets include Intercontinental Exchange Futures Europe (ICE-ECX) carbon emission allowances (the main driver of interest), European Energy Exchange (EEX) Coal ARA futures and ICE Brent oil futures (reflecting the two largest energy sources in Europe), Stoxx600 Europe Oil and Gas Index (the main energy stock index in Europe), EEX Power Futures (representing electricity), and Stoxx600 Europe Renewable Energy index (representing the sunrise energy industry). This paper finds that the Moving Average (MA) technique beats random timing for carbon emission allowances, coal, and renewable energy. In these asset markets, there seems to be significant returns predictability of stochastic trends in prices. The results are mixed for Brent oil, and there are no predictable trends for the Oil and Gas index. Stochastic trends are also missing in the electricity market as there is an ARFIMA-FIGARCH process in the day-ahead power prices. The empirical results are interesting for several reasons. We identified the data generating process in EU electricity prices as fractionally integrated (0.5), with a fractionally integrated Generalized AutoRegressive Conditional Heteroscedasticity (GARCH) process in the residual. This is a novel finding. The order of integration of order 0.5 implies that the process is not stationary but less non-stationary than the non-stationary I(1) process, and that the process has long memory. This is probably because electricity cannot be stored. Returns predictability with MA rules requires stochastic trends in price series, indicating that the asset prices should obey the I(1) process, that is, to facilitate long run returns predictability. However, all the other price series tested in the paper are I(1)-processes, so that their returns series are stationary. The empirical results are important because they give a simple answer to the following question: When are MA rules useful? The answer is that, if significant stochastic trends develop in prices, long run returns are predictable, and market timing performs better than does random timing.

Highlights

  • Climate change is possibly the most severe threat for human civilization, and greenhouse gas (GHG) emissions are considered to be a major market failure

  • The aim is to examine whether market timing with moving averages (MA) [5] has been successful for the EU CO2 emission allowances, EU coal future prices, Brent oil futures, Dow Jones Stoxx 600 Europe renewable energy index, Dow Jones Stoxx 600 Europe oil and gas index, and European power prices

  • The topic is important in light of the questionable capacity of the markets to control climate change, and because all the above subjects can be considered as financial assets traded in supposedly efficient markets

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Summary

Introduction

Climate change is possibly the most severe threat for human civilization, and greenhouse gas (GHG) emissions are considered to be a major market failure. This paper tackles the question by investigating whether there are differences in asset price predictability (and market efficiency) between different modes of energy sources. The energy sector is the main producer of GHG emissions (at 57% in 2016) in Europe [1]. The aim of the paper is to investigate price predictability of a main policy instrument, namely tradable emission allowances. The main auctions are held at the European Energy Exchange (EEX) in Germany, and Intercontinental Exchange Futures Europe (ICE-ECX). The aim is to examine whether market timing with moving averages (MA) [5] has been successful for the EU CO2 emission allowances, EU coal future prices, Brent oil futures, Dow Jones Stoxx 600 Europe renewable energy index, Dow Jones Stoxx 600 Europe oil and gas index, and European power prices

Literature Review
Model Specification
Empirical Analysis
28 September
December to to
Returns
December to 28
December to 28that
11. Daily prices in Stoxx600
Findings
Concluding Remarks

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