Mathematical Problems in Engineering / 2018 / Article / Tab 5

Research Article

Uncertainty, Risk, and the Efficiencies of the Principal and the Agent: A Chance Constrained Data Envelopment Analysis Approach

Table 5

The efficiency results.

DMUsDeterministic scenarioStochastic scenario
Model (6)Model (7)Model (8)Model (9)
CooperationCooperationPrincipal as leaderAgent as leader

SZZY1.000010.85430.849430.61480.85850.75240.40490.7524
BAHRE1.000020.00350.542880.06980.54280.19730.32820.1973
OW0.4390111.00000.4123110.38940.44600.38940.20470.3894
RONG AN1.000030.22440.727140.09210.72710.13700.30900.1370
ZHONG TIAN0.2672140.10910.1928140.04640.19280.06640.10530.0664
JINKE0.1299150.75220.1220150.28870.15250.28870.10030.2887
TAI HE0.816560.21260.589470.08950.58940.12830.26320.1283
GUANG YU0.794270.21150.521690.21450.57740.21450.25230.2145
SHOU CHUANG0.685090.61510.643350.23960.64330.23960.20170.2396
CHJK0.0185161.00000.0173160.77020.02370.77020.02080.7702
TJFDCH0.790780.21870.637160.07730.63710.12300.21740.1230
TIAN HONG0.911051.00000.855520.37050.85550.37050.26080.3705
WAN YE0.3080130.39860.2184130.34060.28530.34060.13580.3406
DMCH0.3093120.47630.2904120.18020.33320.18020.19660.1802
SHI MAO1.000041.00000.939110.62610.93910.62610.26960.6261
BEI CHEN0.5220100.65890.4902100.25660.49020.25660.15540.2566

The efficiency ranks of the principals in deterministic scenario.
The efficiency ranks of the principals in stochastic scenario.

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