Abstract
We study the properties and linkages of some popular index decomposition analysis (IDA) methods in energy and carbon emission analyses. Specifically, we introduce a simple relationship between the arithmetic mean Divisia index (AMDI) method and the logarithmic mean Divisia index method I (LMDI I), and show that such a relationship can be extended to cover most IDA methods linked to the Divisia index. We also formalize the relationship between the Laspeyres index method and the Shapley value in the IDA context. Similarly, such a relationship can be extended to cover other IDA methods linked to the Laspeyres index through defining the characteristic function in the Shapley value. It is found that these properties and linkages apply to decomposition of changes conducted additively. Similar properties and linkages cannot be established in the multiplicative case. The implications of the findings on IDA studies are discussed. (author)
Ang, B W;
[1]
Energy Studies Institute, National University of Singapore (Singapore)];
Huang, H C;
Mu, A R
[1]
- Department of Industrial and Systems Engineering, National University of Singapore (Singapore)
Citation Formats
Ang, B W, Energy Studies Institute, National University of Singapore (Singapore)], Huang, H C, and Mu, A R.
Properties and linkages of some index decomposition analysis methods.
United Kingdom: N. p.,
2009.
Web.
doi:10.1016/J.ENPOL.2009.06.017.
Ang, B W, Energy Studies Institute, National University of Singapore (Singapore)], Huang, H C, & Mu, A R.
Properties and linkages of some index decomposition analysis methods.
United Kingdom.
https://doi.org/10.1016/J.ENPOL.2009.06.017
Ang, B W, Energy Studies Institute, National University of Singapore (Singapore)], Huang, H C, and Mu, A R.
2009.
"Properties and linkages of some index decomposition analysis methods."
United Kingdom.
https://doi.org/10.1016/J.ENPOL.2009.06.017.
@misc{etde_21245141,
title = {Properties and linkages of some index decomposition analysis methods}
author = {Ang, B W, Energy Studies Institute, National University of Singapore (Singapore)], Huang, H C, and Mu, A R}
abstractNote = {We study the properties and linkages of some popular index decomposition analysis (IDA) methods in energy and carbon emission analyses. Specifically, we introduce a simple relationship between the arithmetic mean Divisia index (AMDI) method and the logarithmic mean Divisia index method I (LMDI I), and show that such a relationship can be extended to cover most IDA methods linked to the Divisia index. We also formalize the relationship between the Laspeyres index method and the Shapley value in the IDA context. Similarly, such a relationship can be extended to cover other IDA methods linked to the Laspeyres index through defining the characteristic function in the Shapley value. It is found that these properties and linkages apply to decomposition of changes conducted additively. Similar properties and linkages cannot be established in the multiplicative case. The implications of the findings on IDA studies are discussed. (author)}
doi = {10.1016/J.ENPOL.2009.06.017}
journal = []
issue = {11}
volume = {37}
place = {United Kingdom}
year = {2009}
month = {Nov}
}
title = {Properties and linkages of some index decomposition analysis methods}
author = {Ang, B W, Energy Studies Institute, National University of Singapore (Singapore)], Huang, H C, and Mu, A R}
abstractNote = {We study the properties and linkages of some popular index decomposition analysis (IDA) methods in energy and carbon emission analyses. Specifically, we introduce a simple relationship between the arithmetic mean Divisia index (AMDI) method and the logarithmic mean Divisia index method I (LMDI I), and show that such a relationship can be extended to cover most IDA methods linked to the Divisia index. We also formalize the relationship between the Laspeyres index method and the Shapley value in the IDA context. Similarly, such a relationship can be extended to cover other IDA methods linked to the Laspeyres index through defining the characteristic function in the Shapley value. It is found that these properties and linkages apply to decomposition of changes conducted additively. Similar properties and linkages cannot be established in the multiplicative case. The implications of the findings on IDA studies are discussed. (author)}
doi = {10.1016/J.ENPOL.2009.06.017}
journal = []
issue = {11}
volume = {37}
place = {United Kingdom}
year = {2009}
month = {Nov}
}