Data Envelopment Analysis - Techniques

Techniques

Data envelopment analysis (DEA) is a linear programming methodology to measure the efficiency of multiple decision-making units (DMUs) when the production process presents a structure of multiple inputs and outputs.

"DEA has been used for both production and cost data. Utilizing the selected variables, such as unit cost and output, DEA software searches for the points with the lowest unit cost for any given output, connecting those points to form the efficiency frontier. Any company not on the frontier is considered inefficient. A numerical coefficient is given to each firm, defining its relative efficiency. Different variables that could be used to establish the efficiency frontier are: number of employees, service quality, environmental safety, and fuel consumption. An early survey of studies of electricity distribution companies identified more than thirty DEA analyses—indicating widespread application of this technique to that network industry. (Jamasb, T. J., Pollitt, M. G. 2001). A number of studies using this technique have been published for water utilities. The main advantage to this method is its ability to accommodate a multiplicity of inputs and outputs. It is also useful because it takes into consideration returns to scale in calculating efficiency, allowing for the concept of increasing or decreasing efficiency based on size and output levels. A drawback of this technique is that model specification and inclusion/exclusion of variables can affect the results." (Berg 2010)

Some of the advantages of DEA are:

  • no need to explicitly specify a mathematical form for the production function
  • proven to be useful in uncovering relationships that remain hidden for other methodologies
  • capable of handling multiple inputs and outputs
  • capable of being used with any input-output measurement
  • the sources of inefficiency can be analysed and quantified for every evaluated unit

Some of the disadvantages of DEA are:

  • results are sensitive to the selection of inputs and outputs (Berg 2010).
  • you cannot test for the best specification (Berg 2010).
  • the number of efficient firms on the frontier tends to increase with the number of inputs and output variables (Berg 2010).

Read more about this topic:  Data Envelopment Analysis

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