Difference between revisions of "Environmental Impact"

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(Formula)
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:<math>
 
:<math>
 
\begin{align}
 
\begin{align}
s_{j} & = b_{j} \times (I - A)^{-1} \times y
+
C_{j} & = s_{j} \times (I - A)^{-1} \times y
 
\end{align}
 
\end{align}
 
</math>
 
</math>
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where:
 
where:
  
* <math>s_{j}</math> is a vector of specific satellite accounts
+
* <math>s_{j}</math> is a vector of impact intensities per sector
* <math>bs_{ij}</math> is a vector of coefficients for satellites.
+
* <math>C_{j}</math> is the total impact for given final demand y
  
 
== Further Resources ==
 
== Further Resources ==

Revision as of 17:42, 16 November 2023

Definition

Environmental Impact (or Environmental Stressor) in the context of an Input-Output Model denotes an extension of the basic IO model via a system of satellite accounts that provides insights into the environmental footprint of economic activities.

Approach

Each MRIO's environmental CBA result can be understood simplistically as a product of three variables:

  • a flow matrix Z describing the economic structure
  • an environmental stressors matrix (or ‘satellite account’) F describing the per-sector direct environmental impacts of production
  • a consumption bundle Y describing the composition of final consumption.


The total CBA footprint C is a function of these three variables: C = f (F, Z, Y).

In addition to the output effects, implications can be derived for the value-added components and the satellite systems. Various production-induced effects can be calculated by multiplying with the coefficients s

Formula


\begin{align}
C_{j} & = s_{j} \times (I - A)^{-1} \times y
\end{align}

where:

  • s_{j} is a vector of impact intensities per sector
  • C_{j} is the total impact for given final demand y

Further Resources

References