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In 1968, Geoffrion [1] proposed a slightly restricted definition of efficiency that eliminates efficient points of a certain anomalous type and lended itself to more satisfactory characterization.
To eliminate such anomalous efficient points, various concepts of proper efficiency have been introduced [19 22].
To eliminate such abnormal efficient points, there are many papers to introduce various concepts of proper efficiency; see [1 8].
We denote by (E(D)) and (WE(D)) the set of all efficient points and the set of all weak efficient points of D, respectively.
As observed by Kuhn, Tucker and later by Geoffrion, some efficient points exhibit certain abnormal properties.
Such relations for various kinds of efficient points of these derivatives are also investigated.
Similar(29)
After calculating the technical efficiency for each inefficient DMU, the most efficient point on the frontier may be identified as the target.
It helps to develop infrastructure, as small airfields are set up in smaller and remoter cities, allowing for more efficient point-to-point transport.
Conversely, Since is an efficient point of (VD), then.
A point (yin D) is called an efficient point if ((D -y cap -C) = {0}) and a weak efficient point if ((D-y cap (-operatorname{int} C) =emptyset).
A point is said to be an efficient point of (VD) if (6.3).
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