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2012 | OriginalPaper | Buchkapitel

5. Analysis of Technical Efficiency and Productivity Using Meta-frontier-Manufacturing Industries in Korea and China

verfasst von : Sang-Mok Kang, Moon-Hwee Kim

Erschienen in: Green Growth: Managing the Transition to a Sustainable Economy

Verlag: Springer Netherlands

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Abstract

The purpose of this study is to analyze technical efficiency, technology gaps and productivity of the manufacturing industries introducing the meta-frontier model in Korea and China for 2000–2004. We compare technical efficiency ignoring pollution with environmental technical efficiency considering pollution in order to estimate the influence of environmental factors on the competitiveness of manufacturing industries in the two countries. While the technical efficiencies of the Chinese manufacturing industries are higher on average than those of Korea in the two cases (ignoring and considering the pollution), the productivities of the Korean manufacturing industries are higher on average than those of China in both cases. This suggests that the China has a difficulty in reducing pollutants and increasing desirable outputs simultaneously. That is, Korean manufacturing is seemingly closer to sustainable growth than Chinese manufacturing.

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Fußnoten
1
The Financial Times reported that China will emerge as the world’s largest manufacturing country in 2025 year and will outpace the US as a result. This is caused by the ratio of production to the world’s manufacturing industries increased from 15% in 2008 to 34.7% in 2025 according to the research of Global Insight which is an economic consultant, located in Washington (http://​www.​ft.​com/​cms).
 
2
The production function ignoring pollution is defined as F(x) = {(x, y): x can produce y}.
 
3
According to Fare, Grosskopf, and Pasurka (1986), we assume that the pollution set exhibits weak disposability and the output set exhibits strong disposability. The weak disposability of the pollution can be expressed as (y, b) ∈ F(x) and (βy, βb) ∈ F(x) if 0 ≤ β ≤ 1. This indicates that a producer should reduce pollution emission and desirable output simultaneously. On the other hand, the strong disposability, producing desirable output while reducing pollution emission freely, can be expressed as (y, b)∈F(x) and (y′, b)∈F(x) if ∀y′ ≤ y.
 
4
The existing studies mainly suppose a certain scale, however, we do not consider the difference accompanied by the different economy scales because the focus of this study is not an economy scale but comparing the technical efficiency and productivity of the manufacturing industries in the two countries.
 
5
SOx can indicate other air pollutants partially but it cannot reflect levels of water and soil pollutants. However, as China includes only the emission amounts of SOx in the statistical data of pollutants, we use only one pollutant, SOx. Pollutants that are particularly difficult to treat may require additional cost for disposal. But as most of pollutants are usually processed in the same manner, pollutant treatment cost does not vary, regardless of inclusion in pollutant types. That is, pollution control facilities must be operated to treat at least one pollutant with the whole process of pollution treatment regardless of the types of pollutants (Kang and Yoon 2008).
 
6
Investment in fixed assets from Chinese Statistical Yearbook was used.
 
7
Industrialization started in China since 1978 and the new investment was available from the early 1980s. However, we estimated the amount of new investment by extending the terms up to the middle of the 1960s and adopting the average growth rate of the new investment in the 1980s in order to bring them roughly into line with Korea. China has invested mainly in the manufacturing industries, especially in the light industry since its reform and openness. So the new investment in the most of the light industry is zero or near zero before 1978. The estimation formula by the perpetual inventory method is as follows:
$$ {\hbox{K}}\left( {1} \right) = {{{{\hbox{I}}\left( {{1}} \right)}} \left/ {{\left( {{{\delta + g}}} \right)}} \right.} $$
where K(1) is capital stock in the first term, I(1) is new investment in the first term, δ is the depreciation rate, and g is the annual growth rate of new investment in the five initial years. Therefore, continuous capital stocks are calculated by the following formula:
$$ {\hbox{K}}\left( {1} \right) = \left( {{1} - {{\delta }}} \right){\hbox{K}}\left( {{\hbox{t}} - {1}} \right) + {\hbox{I}}\left( {\hbox{t}} \right),{\hbox{ t}} = {2},{ } \ldots { },{\hbox{T}} $$
The same depreciation rate was applied to consistently analyze the capital stocks of two countries.
 
8
In order to compare evenly, it is necessary to unify the statistical data of input, output, and pollution. In China, the statistical data of input and output are classified into 16 sectors and that of pollution is presented with 32 sectors. On the contrary, the manufacturing industries are classified into 23 sectors in Korea, with slight difference in each item. Therefore, perfect unification is impossible. Hence, the statistical data of pollution in China is integrated into 16 sectors as they are unified into input and output.
 
9
The Chinese government has been interested in international environmental protection since the Earth Summit in 1992. The Chinese government started to conduct the maintenance and revision of the environmental laws and regulations after the year 2000, even though the Chinese government promoted the environmental laws and regulations gradually after the middle of 1990s.
 
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Metadaten
Titel
Analysis of Technical Efficiency and Productivity Using Meta-frontier-Manufacturing Industries in Korea and China
verfasst von
Sang-Mok Kang
Moon-Hwee Kim
Copyright-Jahr
2012
Verlag
Springer Netherlands
DOI
https://doi.org/10.1007/978-94-007-4417-2_5