Agriculture - AIM-Hub - Revision history

Rineke Oostenrijk: Text replacement - "IsDocumentationOf=AIM-CGE" to "IsDocumentationOf=AIM-Hub"

2020-06-15T13:18:17Z

Text replacement - "IsDocumentationOf=AIM-CGE" to "IsDocumentationOf=AIM-Hub"

← Older revision		Revision as of 15:18, 15 June 2020
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	{{ModelDocumentationTemplate		{{ModelDocumentationTemplate
	\|IsDocumentationOf=AIM-~~CGE~~		\|IsDocumentationOf=AIM-Hub
	\|DocumentationCategory=Agriculture		\|DocumentationCategory=Agriculture
	}}		}}
	There are three cereal sectors, three other aggregated crop sectors, and two aggregated livestock sectors in AIM/CGE. Producers are assumed to maximize profits subject to the availability of appropriate technology (production functions) and the price of inputs. The first-order conditions for profit maximization essentially define the factor demands and output supply behavior of producers. The production structure is the same as for other industrial sectors except for the treatment of land input. The land input is assumed by multiplying output by a coefficient. However, in some cases, this fixed coefficient approach makes it difficult to solve the program if the land constraint is substantially critical. Therefore, the term related to output price elasticity is assumed. If price elasticity is very small (e.g., 0.05) and the model results can be interpreted, the land input is treated almost as a Leontief-type input.		There are three cereal sectors, three other aggregated crop sectors, and two aggregated livestock sectors in AIM/CGE. Producers are assumed to maximize profits subject to the availability of appropriate technology (production functions) and the price of inputs. The first-order conditions for profit maximization essentially define the factor demands and output supply behavior of producers. The production structure is the same as for other industrial sectors except for the treatment of land input. The land input is assumed by multiplying output by a coefficient. However, in some cases, this fixed coefficient approach makes it difficult to solve the program if the land constraint is substantially critical. Therefore, the term related to output price elasticity is assumed. If price elasticity is very small (e.g., 0.05) and the model results can be interpreted, the land input is treated almost as a Leontief-type input.

Rineke Oostenrijk: Rineke Oostenrijk moved page Agriculture - AIM-CGE to Agriculture - AIM-Hub without leaving a redirect: Text replacement - "AIM-CGE" to "AIM-Hub"

2020-06-15T12:52:59Z

Rineke Oostenrijk moved page Agriculture - AIM-CGE to Agriculture - AIM-Hub without leaving a redirect: Text replacement - "AIM-CGE" to "AIM-Hub"

← Older revision	Revision as of 14:52, 15 June 2020
(No difference)

Shinichiro Fujimori at 06:16, 7 December 2016

2016-12-07T06:16:51Z

← Older revision		Revision as of 08:16, 7 December 2016
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	\|DocumentationCategory=Agriculture		\|DocumentationCategory=Agriculture
	}}		}}
	There are three cereal sectors, three other aggregated crop sectors, and two aggregated livestock sectors in AIM/CGE. Producers are assumed to maximize profits subject to the availability of appropriate technology (production functions) and the price of inputs. The first-order conditions for profit maximization essentially define the factor demands and output supply behavior of producers. The production structure is the same as for other industrial sectors except for the treatment of land input. The land input is assumed by multiplying output by a coefficient. However, in some cases, this fixed coefficient approach makes it difficult to solve the program if the land constraint is substantially critical. Therefore, the term related to output price elasticity is assumed. If price elasticity is very small (e.g., 0.05) and the model results can be interpreted, the land input is treated almost as a Leontief-type input~~. The question of whether the treatment of the land input entails a fixed technology under actual conditions should be carefully considered~~.		There are three cereal sectors, three other aggregated crop sectors, and two aggregated livestock sectors in AIM/CGE. Producers are assumed to maximize profits subject to the availability of appropriate technology (production functions) and the price of inputs. The first-order conditions for profit maximization essentially define the factor demands and output supply behavior of producers. The production structure is the same as for other industrial sectors except for the treatment of land input. The land input is assumed by multiplying output by a coefficient. However, in some cases, this fixed coefficient approach makes it difficult to solve the program if the land constraint is substantially critical. Therefore, the term related to output price elasticity is assumed. If price elasticity is very small (e.g., 0.05) and the model results can be interpreted, the land input is treated almost as a Leontief-type input.

Shinichiro Fujimori at 06:16, 7 December 2016

2016-12-07T06:16:18Z

← Older revision		Revision as of 08:16, 7 December 2016
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	\|DocumentationCategory=Agriculture		\|DocumentationCategory=Agriculture
	}}		}}
	There are three cereal sectors, three other aggregated crop sectors, and two aggregated livestock sectors in AIM/CGE. Producers are assumed to maximize profits subject to the availability of appropriate technology (production functions) and the price of inputs. The first-order conditions for profit maximization essentially define the factor demands and output supply behavior of producers. The production structure is the same as for other industrial sectors except for the treatment of land input. The land input is assumed by multiplying output by a coefficient. However, in some cases, this fixed coefficient approach makes it difficult to solve the program if the land constraint is substantially critical. Therefore, the term related to output price elasticity is ~~multiplied by the fixed coefficient~~. If price elasticity is very small (e.g., 0.05) and the model results can be interpreted, the land input is treated almost as a Leontief-type input. The question of whether the treatment of the land input entails a fixed technology under actual conditions should be carefully considered.		There are three cereal sectors, three other aggregated crop sectors, and two aggregated livestock sectors in AIM/CGE. Producers are assumed to maximize profits subject to the availability of appropriate technology (production functions) and the price of inputs. The first-order conditions for profit maximization essentially define the factor demands and output supply behavior of producers. The production structure is the same as for other industrial sectors except for the treatment of land input. The land input is assumed by multiplying output by a coefficient. However, in some cases, this fixed coefficient approach makes it difficult to solve the program if the land constraint is substantially critical. Therefore, the term related to output price elasticity is assumed. If price elasticity is very small (e.g., 0.05) and the model results can be interpreted, the land input is treated almost as a Leontief-type input. The question of whether the treatment of the land input entails a fixed technology under actual conditions should be carefully considered.

Rineke Oostenrijk: 1 revision imported

2016-08-16T15:35:50Z

1 revision imported

← Older revision	Revision as of 17:35, 16 August 2016
(No difference)

Rineke Oostenrijk at 14:21, 11 August 2016

2016-08-11T14:21:56Z

New page

{{ModelDocumentationTemplate
|IsDocumentationOf=AIM-CGE
|DocumentationCategory=Agriculture
}}
There are three cereal sectors, three other aggregated crop sectors, and two aggregated livestock sectors in AIM/CGE. Producers are assumed to maximize profits subject to the availability of appropriate technology (production functions) and the price of inputs. The first-order conditions for profit maximization essentially define the factor demands and output supply behavior of producers. The production structure is the same as for other industrial sectors except for the treatment of land input. The land input is assumed by multiplying output by a coefficient. However, in some cases, this fixed coefficient approach makes it difficult to solve the program if the land constraint is substantially critical. Therefore, the term related to output price elasticity is multiplied by the fixed coefficient. If price elasticity is very small (e.g., 0.05) and the model results can be interpreted, the land input is treated almost as a Leontief-type input. The question of whether the treatment of the land input entails a fixed technology under actual conditions should be carefully considered.