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PRODUKTIONSPLANUNGS-BEISPIEL 6.1

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Presentation on theme: "PRODUKTIONSPLANUNGS-BEISPIEL 6.1"— Presentation transcript:

1 PRODUKTIONSPLANUNGS-BEISPIEL 6.1
The LP Procedure Problem Summary Objective Function Max z(Ziel) Rhs Variable _rhs_ Type Variable _type_ Problem Density (%) 60.00 Variables Number Non-negative 2 Slack 3 Total 5 Constraints LE Objective 1 4

2 PRODUKTIONSPLANUNGS-BEISPIEL 6.1
The LP Procedure Solution Summary Terminated Successfully Objective Value 288 Phase 1 Iterations Phase 2 Iterations 2 Phase 3 Iterations Integer Iterations Integer Solutions Initial Basic Feasible Variables 5 Time Used (seconds) Number of Inversions 3 Epsilon 1E-8 Infinity E308 Maximum Phase 1 Iterations 100 Maximum Phase 2 Iterations Maximum Phase 3 Iterations

3 PRODUKTIONSPLANUNGS-BEISPIEL 6.1
The LP Procedure Solution Summary Terminated Successfully Maximum Integer Iterations 100 Time Limit (seconds) 120

4 PRODUKTIONSPLANUNGS-BEISPIEL 6.1
The LP Procedure Variable Summary Col Variable Name Status Type Price Activity Reduced Cost 1 X1 BASIC NON-NEG 12 4 2 X2 30 8 3 X3(Ma_1) SLACK -4.8 X4(Ma_2) -3.6 5 X5(Ma_3) 14

5 PRODUKTIONSPLANUNGS-BEISPIEL 6.1
The LP Procedure Constraint Summary Row Constraint Name Type S/S Col Rhs Activity Dual Activity 1 z(Ziel) OBJECTVE . 288 2 X3(Ma_1) LE 3 36 4.8 X4(Ma_2) 4 32 3.6 X5(Ma_3) 5 34 20

6 PRODUKTIONSPLANUNGS-BEISPIEL 6.1
The LP Procedure Current Tableau INV(B)*R X3(Ma_1) X4(Ma_2) R_COSTS . -4.8 -3.6 X2 8 0.4 -0.2 X1 4 -0.6 0.8 X5(Ma_3) 14 1.4 -2.2 PHASE_1_ z(Ziel) 288 4.8 3.6

7 PRODUKTIONSPLANUNGS-BEISPIEL 6.1
The LP Procedure RHS Range Analysis Row Minimum Phi Maximum Phi Rhs Leaving Objective X3(Ma_1) 26 X5(Ma_3) 240 X1 320 X4(Ma_2) 27 270 20 288 INFINITY .

8 PRODUKTIONSPLANUNGS-BEISPIEL 6.1
The LP Procedure Price Range Analysis Col Variable Name Minimum Phi Maximum Phi Price Entering Objective 1 X1 7.5 X4(Ma_2) 270 20 X3(Ma_1) 320 2 X2 18 192 48 432 3 -INFINITY . 288 4.8 4 3.6 5 X5(Ma_3) 240


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