Industrial energy demand, a forecasting model based on an index decomposition of structural and efficiency effects

AuthorFrançois Lescaroux
Published date01 December 2013
Date01 December 2013
DOIhttp://doi.org/10.1111/opec.12023
Industrial energy demand, a forecasting
model based on an index decomposition of
structural and efficiency effects
François Lescaroux
Senior Market Research Analyst, Qatar Petroleum, Strategic Planning, Qatar Petroleum Headquarters, P.O.
Box 3212, Doha, Qatar. Email: lescaroux@qp.com.qa
Abstract
This paper proposes an approach for explaining and forecasting global industrial energy demand,at
the country level, that could be seen as a trade-off between the twomain options in use: ‘top-down’
and ‘bottom-up’ models. It relies on a two-term decomposition of industrial energy intensity, one
evaluating the contribution of changes in the industrial structure, the other one reflecting the con-
tribution of changes in sectoral efficiency. The former can be projected ‘bottom-up’ using
microeconomic forecasts. The latter is modelled ‘top-down’as a function of real per capita g ross
domestic product and electricity’s market share. Hence, this approach enables both to project future
demand and to disentangle the effects of structural mutations and efficiencygains for explaining past
or future changes. The latter driver might further be decomposed into two factors: efficiencygains
resulting from fuel substitutions and ‘other’sectoral efficiency gains.
1. Introduction
Industrial energy consumption represented 28 per cent of total final demand worldwide in
2008 (IEA, 2010a). From an accounting point of view, it consists of mining and quarrying
of non-hydrocarbon materials (NACE112–14),constr uction (NACE 45) and manufactur-
ing activities (NACE15–37) excluding ‘refining’ (NACE 23).
It is a highly heterogeneous sector of energy demand as the industrial structure is very
different from one country to another; the sub-sectors’ market shares evolvewith time and
when the economydevelops, and they depend as well on local features. Further, while non-
electricity resources are mainly used to produce heat and steam and can generally be
substituted one for the other, some sub-sectors have very specific requirements, like
‘chemicals’, ‘steel’ or ‘paper’.
Industrial energy demand results from the interplay of three main drivers. The most
important one for developing countries is the growth of industrial output.The second one,
that is most relevant for middle-income countries, is the changing shape of the industrial
structure: $1 value-added in the ‘electronic equipment’ or ‘construction’ sectors has not
477
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the same energy requirements as $1 value-addedin the ‘steel’ sector. Eventually, efficiency
gains at the sectoral level is the principal factor for developedcountries; this can fur ther be
decomposed into two terms: efficiency gains resulting from the optimisation of the energy
mix and the use of higher-quality resources (mainly electricity) on one hand,all other effi-
ciency gains on the other hand.
Two alternative approaches commonly compete in industrial energy demand model-
ing: one consists of handling it ‘top down’ and trying to relate aggregate consumption to
macro variables likeg ross domestic product (GDP) or industrial production (Medlock and
Soligo, 2001; Adeyemi and Hunt, 2007; Lescaroux, 2011), the other is to look at each sub-
sector individually and explain total demand from the bottom (Schurr et al., 1960; MGI,
2007; Agnolucci, 2009; EIA, 2010; IEA, 2010b).
The second option looks preferable on paper but it is hampered empirically by several
limits. Firstly, building a global—or large-scale at least—model of this kind implies esti-
mating a lot of equations. Secondly, the required detailed data is available only on short
time samples for most countries. Thirdly, the quality of the data is rather poor2so that
sectoral energy intensity and market share series mayfollow chaotic trajectories and use to
show wide differences in their levels from one country to another. Fourthly and mostly,
simulating such a model implies making a lot of assumptions regarding potential effi-
ciency gains in each industrial subsegment; this requires sectoral case studies (MGI, 2007)
or similar heavily resource- and time-consuming analyses.
While aggregate values are more acute than sectoral ones, the first option faces major
difficulties as well.The industrial structure of an economy changes as it develops: both the
share of manufacturing activities in total value-added and the share of heavy industries in
manufacturing tend to decrease. As a consequence, industrial energy demand is a non-
linear function of GDP or industrial production. Such non-linear relationship is all the
more difficult to estimate that time samples are short even at the aggregate level and there
is no universal pattern (one country might be structurally more industrialised or more
heavily industrialised than another for geographic, historic or political reasons—access to
raw materials, voluntary or imposed trade limitations, earlydevelopment of automobile or
chemical industries for example) so cross-sections or panel regressions do not help so
much. In addition, it is not possible to disentangle structural and efficiency effects when
looking only at aggregate values. So top-down models are a convenient way to simulate a
business-as-usual (BAU) case but forecasters find themselves alone when they have to
build an alternative scenario like a ‘deglobalisation’case or anything out of the trend.
Our purpose is to build a tractable forecasting model of global industrial energy
demand, at the country or regional level, that enables one to easily simulate alternative,
out-of-the-trend scenarios (unlike top-downmodels that are best suited for BAU forecasts)
without requiring a lot of detailed assumptions (unlike bottom-up models that need to be
fed with lots of sectoral hypotheses).
François Lescaroux478
OPEC Energy Review December 2013 © 2013 Organization of the Petroleum Exporting Countries

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