词条 | Environmentally extended input-output analysis |
释义 |
Environmentally extended input-output analysis (EEIOA) is used in environmental accounting as a tool which reflects production and consumption structures within one or several economies. As such, it is becoming an important addition to material flow accounting. IntroductionIn recognition of the increasing importance of global resource use mediated by international trade for environmental accounting and policy, new perspectives have been and are currently being developed within environmental accounting. The most prominent among these are consumption-based accounts compiled using environmentally extended input-output analysis. Consumption-based indicators of material use are commonly referred to as “material footprints”[1] (comparable to carbon footprints and water footprints) or as raw material equivalents (RME) for imported and exported goods.[2][3] Raw material equivalents or material footprints of traded goods comprise the material inputs required along the entire supply chain associated with their production. This includes both direct and indirect flows: For example, the ore mined to extract the metal contained in a mobile phone as well as the coal needed to generate the electricity needed to produce the metal concentrates would be included. In order to allocate domestic extraction to exported goods, information on the production and trade structure of an economy is required. In monetary terms, information on the production structure is contained in commonly available economy-wide input-output tables (IOT) which recently have been combined with trade statistics to form multi-regional IO (MRIO) tables. Input-Output Analysis for EEIOAIn the following, a short introduction to input-output analysis and its environmental extension for the calculation of material footprints or RME indicators is provided. The inter-industry flows within an economy form an {{math|n×n}} matrix {{math|Z}} and the total output of each industry is forms an {{math|n×1}} vector {{math|x}}. By dividing each flow into an industry (i.e., each element of {{math|Z}}) by the total output of that same industry, we obtain an {{math|n×n}} matrix of so-called technical coefficients {{math|A}}. In matrix algebra, this reads as follows: where: represents the vector {{math|x}} diagonlized into a matrix () Matrix {{math|A}} contains the multipliers for the inter-industry inputs required to supply one unit of industry output. A certain total economic output {{math|x}} is required to satisfy a given level of final demand {{math|y}}. This final demand may be domestic (for private households as well as the public sector) or foreign (exports) and can be written as an {{math|n×1}} vector. When this vector of final demand {{math|y}} is multiplied by the Leontief inverse {{math|(I−A)−1}}, we obtain total output {{math|x}}. {{math|I}} is the identity matrix so that the following matrix equation is the result of equivalence operations in our previous equation: The Leontief inverse contains the multipliers for the direct and indirect inter-industry inputs required to provide 1 unit of output to final demand. Next to the inter-industry flows recorded in {{math|Z}}, each industry requires additional inputs (e.g. energy, materials, capital, labour) and outputs (e.g. emissions) which can be introduced into the calculation with the help of an environmental extension. This commonly takes the shape of an {{math|m×n}} matrix {{math|M}} of total factor inputs or outputs: Factors are denoted in a total of {{math|m}} rows and the industries by which they are required are included along {{math|n}} columns. Allocation of factors to the different industries in the compilation of the extension matrix requires careful review of industry statistics and national emissions inventories. In case of lacking data, expert opinions or additional modelling may be required to estimate the extension. Once completed, {{math|M}} can be transformed into a direct factor requirements matrix per unit of useful output {{math|F}}, and the calculation is analogous to determination of the monetary direct multipliers matrix {{math|A}} (see first equation): Consumption-based accounting of resource use and emissions can be performed by post-multiplying the monetary input-output relation by the industry-specific factor requirements: This formula is the core of environmentally extended input-output analysis: The final demand vector {{math|y}} can be split up into a domestic and a foreign (exports) component, which makes it possible to calculate the material inputs associated with each. The matrix {{math|F}} integrates material flow data into input-output analysis. It allows us to allocate economy-wide material requirements to specific industries. With the help of the coefficients contained in the Leontief inverse {{math|(I−A)−1}}, the material requirements can be allocated to domestic or foreign (exports) final demand. In order to consider variations in production structures across different economies or regions, national input-output tables are combined to form so-called multi-regional input-output (MRIO) models. In these models, the sum total of resources allocated to final consumption equals the sum total of resources extracted, as recorded in the material flow accounts for each of the regions. Critical IssuesEnvironmentally extended input-output analysis comes with a number of assumptions which have to be kept in mind when interpreting the results of such studies: Homogeneity of products: Calculations based on the standard IO model make it necessary to assume that each economic activity produces only one physically homogeneous product. In reality, however, the high level of aggregation of activities (e.g., in most European IO tables, all mining is included in the same activity irrespective of the specific material) leads to inhomogeneous outputs. In addition, many industries generate by-products (e.g., a paper mill may also produce saw dust); and this additionally violates the assumption of homogeneity of outputs. Along the same lines, when this method is used to ascribe environmental impacts, not all the products in a given sector have the same emissions. An average is used. But for instance in terms of power generation, the emissions from coal based power generation are very different from those of solar power generation. An assumption is made here that the global mixture is being used, when actually power generation may be available only from one source. Understanding the impact and eventually resolving these methodological issues will become important items on the environmental accounting research agenda. At the same time, interest is already growing in the interpretability of the results of such consumption-based approaches. It has yet to be determined how responsibility for material investments into the production of exports should be shared in general: While it is true that the importing economy receives the benefit of the ready-made product, it is also true that the exporting economy receives the benefit of income.[5] See also{{Portal|Business and economics|Ecology|Environment}}{{div col|colwidth=20em}}
References1. ^Wiedmann, T.O., Schandl, H., Lenzen, M., Moran, D., Suh, S., West, J., Kanemoto, K., 2013. The material footprint of nations. Proc. Natl. Acad. Sci. http://www.pnas.org/content/early/2013/08/28/1220362110.abstract 2. ^Schaffartzik, A., Eisenmenger, N., Krausmann, F., Weisz, H., 2013. Consumption-based Material Flow Accounting. J. Ind. Ecol. http://edoc.gfz-potsdam.de/pik/get/6248/0/bfdc8ec1a2f0ae2680ed83864b86893c/www.aau.at/sec.pdf 3. ^Schoer, K., Weinzettel, J., Kovanda, J., Giegrich, J., Lauwigi, C., 2012. Raw Material Consumption of the European Union - Concept, Calculation Method, and Results. Environ. Sci. Technol. 46, 8903–8909. http://pubs.acs.org/doi/abs/10.1021/es300434c 4. ^Schoer, K., Weinzettel, J., Kovanda, J., Giegrich, J., Lauwigi, C., 2012. Raw Material Consumption of the European Union - Concept, Calculation Method, and Results. Environ. Sci. Technol. 46, 8903–8909. http://pubs.acs.org/doi/abs/10.1021/es300434c 5. ^For a discussion of these political implications for emissions embodied in trade, refer to Jakob, M., Marschinski, R., 2012. Interpreting trade-related CO2 emission transfers. Nat. Clim. Change 3, 19–23. http://www.nature.com/nclimate/journal/v3/n1/full/nclimate1630.html External links
3 : Environmental economics|Economic planning|National accounts |
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