View source: R/cross_efficiency_fuzzy.R
cross_efficiency_fuzzy | R Documentation |
Computes the cross-efficiency fuzzy tables from DEA fuzzy data or a
Guo-Tanaka DEA model solution.
The (crisp) relative efficiencies for the case h
= 1 are obtained from
the CCR model (model_multiplier
).
cross_efficiency_fuzzy(datadea,
orientation = c("io", "oo"),
h = 1,
selfapp = TRUE)
datadea |
An object of class |
orientation |
A string, equal to "io" (input-oriented) or "oo" (output-oriented). |
h |
A numeric vector with the h-levels (in [0,1]). |
selfapp |
Logical. If it is |
Vicente Coll-Serrano (vicente.coll@uv.es). Quantitative Methods for Measuring Culture (MC2). Applied Economics.
Vicente Bolós (vicente.bolos@uv.es). Department of Business Mathematics
Rafael Benítez (rafael.suarez@uv.es). Department of Business Mathematics
University of Valencia (Spain)
Doyle, J.; Green, R. (1994). “Efficiency and Cross Efficiency in DEA: Derivations, Meanings and the Uses”, Journal of Operational Research Society, 45(5), 567–578. \Sexpr[results=rd]{tools:::Rd_expr_doi("10.2307/2584392")}
Guo, P.; Tanaka, H. (2001). "Fuzzy DEA: A Perceptual Evaluation Method", Fuzzy Sets and Systems, 119, 149–160. \Sexpr[results=rd]{tools:::Rd_expr_doi("10.1016/S0165-0114(99)00106-2")}
León, T.; Liern, V.; Ruiz, J.L.; Sirvent, I. (2003). "A Fuzzy Mathematical Programming Approach to the assessment of efficiency with DEA Models", Fuzzy Sets Systems, 139(2), 407–419. \Sexpr[results=rd]{tools:::Rd_expr_doi("10.1016/S0165-0114(02)00608-5")}
Sexton, T.R., Silkman, R.H.; Hogan, A.J. (1986). Data envelopment analysis: critique and extensions. In: Silkman RH (ed) Measuring efficiency: an assessment of data envelopment analysis, vol 32. Jossey-Bass, San Francisco, pp 73–104. \Sexpr[results=rd]{tools:::Rd_expr_doi("10.1002/ev.1441")}
data("Guo_Tanaka_2001")
datadea <- make_deadata_fuzzy(datadea = Guo_Tanaka_2001,
inputs.mL = 2:3,
inputs.dL = 4:5,
outputs.mL = 6:7,
outputs.dL = 8:9)
result <- cross_efficiency_fuzzy(datadea = datadea,
h = seq(0, 1, 0.2))
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