Socio-economic drivers - COFFEE-TEA: Difference between revisions
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Socio-economic drivers are exogenous to the TEA model. The model relies on the [https://tntcat.iiasa.ac.at/SspV2Preview/dsd?Action=htmlpage&page=10#v2 Shared Socioeconomic Pathways (SSPs) database] as a reference for the economic growth and demographic scernarios. Most applications are based on the GDP and population projections of the SSP2 scenario[[CiteRef::dellink2017]][[CiteRef::fricko2017]] (<xr id="fig:TEA_fig1"></xr>). | |||
Socio-economic drivers are exogenous to the TEA model. The model relies on the [https://tntcat.iiasa.ac.at/SspV2Preview/dsd?Action=htmlpage&page=10#v2 Shared Socioeconomic Pathways (SSPs) database] as a reference for the economic growth and demographic scernarios. Most applications are based on the GDP and population projections of the SSP2 scenario[[CiteRef::dellink2017]][[CiteRef::fricko2017]] (<xr id="fig:TEA_fig1"/>). | |||
<figure id="fig:TEA_fig1"> | <figure id="fig:TEA_fig1"> | ||
[[File: | [[File:SSP2_gdp_pop.png|860px|center|thumb|<caption>SSP2 GDP and population projections</caption>]] | ||
</figure> | </figure> | ||
{{ModelDocumentationTemplate | {{ModelDocumentationTemplate | ||
|IsDocumentationOf=TEA | |IsDocumentationOf=COFFEE-TEA | ||
|DocumentationCategory=Population | |DocumentationCategory=Population | ||
}} | }} |
Latest revision as of 11:58, 6 September 2019
Socio-economic drivers are exogenous to the TEA model. The model relies on the Shared Socioeconomic Pathways (SSPs) database as a reference for the economic growth and demographic scernarios. Most applications are based on the GDP and population projections of the SSP2 scenariodellink2017fricko2017 (<xr id="fig:TEA_fig1"></xr>).
<figure id="fig:TEA_fig1">
</figure>
Corresponding documentation | |
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Previous versions | |
Model information | |
Model link | |
Institution | COPPE/UFRJ (Cenergia), Brazil, http://www.cenergialab.coppe.ufrj.br/. |
Solution concept | General equilibrium (closed economy) |
Solution method | The COFFEE model is solved through Linear Programming (LP). The TEA model is formulated as a mixed complementary problem (MCP) and is solved through Mathematical Programming System for General Equilibrium -- MPSGE within GAMS using the PATH solver. |
Anticipation |