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annotated bibliography of fisheries economics literature - Office of ...

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Coelli, Tim (1994). A Guide to FRONTIER Version 4.1: A Computer Program for<br />

Stochastic Frontier Production and Cost Function Estimation. Draft<br />

Working Paper, Department <strong>of</strong> Econometrics, University <strong>of</strong> New England,<br />

Armidale, NSW, 2351, Australia, October, 38 pp.<br />

This paper describes a computer program which has been written to<br />

provide maximum likelihood estimates <strong>of</strong> the parameters <strong>of</strong> a number <strong>of</strong><br />

stochastic production and cost functions. The stochastic frontier models<br />

considered can accommodate (unbalanced) panel data and assume firm effects<br />

that are distributed as truncated normal random variables. The two primary<br />

model specifications considered in the program are an error components<br />

specification with time-varying efficiencies permitted (Battese and Coelli,<br />

1992), which was estimated by FRONTIER Version 2.0, and a model specification<br />

in which the firm effects are directly influenced by a number <strong>of</strong> variables<br />

(Battese and Coelli, 1993). The computer program also permits the estimation<br />

<strong>of</strong> many other models which have appeared in the <strong>literature</strong> through the<br />

imposition <strong>of</strong> simple restrictions. Asymptotic estimates <strong>of</strong> standard errors<br />

are calculated along with individual and mean efficiency estimates.<br />

Coelli, Tim (1996). A Guide to DEAP Version 2.0: A Data Envelopment Analysis<br />

(Computer) Program. CEPA Working Paper 96/08, Centre for Efficiency<br />

and Productivity Analysis, Department <strong>of</strong> Econometrics, University <strong>of</strong> New<br />

England, Armidale, NSW, 2351, Australia, 50 pp.<br />

This paper describes a computer program which has been written to<br />

conduct data envelopment analyses (DEA) for the purpose <strong>of</strong> calculating<br />

efficiencies in production. The method implemented in the program are based<br />

upon the work <strong>of</strong> Rolf Fare, Shawna Grosskopf, and their associates. Three<br />

principle options are available in the computer program. The first involves<br />

the standard CRS and VRS DEA models (that involve the calculation <strong>of</strong> technical<br />

and scale efficiencies) which are outlined in Fare, Grosskopf, and Lovell<br />

(1994). The second option considers the extension <strong>of</strong> these models to account<br />

for cost and allocative efficiencies. These methods are also outlined in Fare<br />

et al. (1994). The third option considers the application <strong>of</strong> Malmquist DEA<br />

methods to panel data to calculate indices <strong>of</strong> total factor productivity (TFP)<br />

change; technological change; technical efficiency change; and scale<br />

efficiency change. These latter methods are discussed in Fare, Grosskopf,<br />

Norris, and Zhang (1994). All methods are available in either an input or an<br />

output orientation (with the exception <strong>of</strong> the cost efficiencies option).<br />

Coelli, Tim (1996). A Guide to DEAP Version 2.1: A Data Envelopment Analysis<br />

(Computer) Program. CEPA Working Paper 96/08, Centre for Efficiency<br />

and Productivity Analysis, Department <strong>of</strong> Econometrics, University <strong>of</strong> New<br />

England, Armidale, NSW, 2351, Australia, 50 pp.<br />

This paper describes a computer program which has been written to<br />

conduct data envelopment analyses (DEA) for the purpose <strong>of</strong> calculating<br />

efficiencies in production. The method implemented in the program are based<br />

upon the work <strong>of</strong> Rolf Fare, Shawna Grosskopf, and their associates. Three<br />

principle options are available in the computer program. The first involves<br />

the standard CRS and VRS DEA models (that involve the calculation <strong>of</strong> technical<br />

and scale efficiencies) which are outlined in Fare, Grosskopf, and Lovell<br />

(1994). The second option considers the extension <strong>of</strong> these models to account<br />

for cost and allocative efficiencies. These methods are also outlined in Fare<br />

et al. (1994). The third option considers the application <strong>of</strong> Malmquist DEA<br />

methods to panel data to calculate indices <strong>of</strong> total factor productivity (TFP)<br />

change; technological change; technical efficiency change; and scale<br />

efficiency change. These latter methods are discussed in Fare, Grosskopf,<br />

Norris, and Zhang (1994). All methods are available in either an input or an<br />

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