MINLPLib

A Library of Mixed-Integer and Continuous Nonlinear Programming Instances

Home // Instances // Documentation // Download // Statistics

---

waterx - point p3

Solution found by AlphaECP with options "MIPsolstrat 4" and "NLPcalliter 1".

Formatsⓘ	gdx sol
Added to libraryⓘ	01 Aug 2011
Objective Valueⓘ	909.027863
Infeasibilityⓘ	1.776e-15

---

Variables with value 0.0 are omitted in the following.

x1                                1.809197709225590
x2                                0.685054650686166
x3                                0.005747640088244
x4                                0.006143324851381
x5                                0.071982682736044
x6                                0.243699341972692
x7                                0.447174650439882
x8                                0.007163633144831
x9                                0.009623974025117
x10                               0.583475717435149
x11                               0.003077709471874
x14                               0.008300658027308
x26                               0.240218283830997
x27                               0.004842257856114
x29                               1.245543452583130
x30                               0.733618060988087
x31                               0.150000000000000
x32                               0.150000000000000
x33                               0.311496907025134
x34                               0.405757130717011
x35                               0.665018234152389
x36                               0.150000000000000
x37                               0.150000000000000
x38                               0.655786054511913
x39                               0.150000000000000
x40                               0.534668822738386
x41                               0.150000000000000
x42                               0.150000000000000
x43                              18.176703938366298
x44                              18.497122931544201
x45                              16.579999999999998
x46                              14.947576585592200
x47                              12.925000000000001
x48                              12.260000000000000
x49                               8.760000000000000
x50                              16.079999999999998
x51                               2.500000000000000
x52                               0.769000000000000
x53                              41.735133327878700
x54                             481.243527135373995
x55                               0.630730000000000
objvar                          909.027862647952020
x57                               4.125702233791390
b58                               1.000000000000000
b59                               1.000000000000000
b60                               1.000000000000000
b61                               1.000000000000000
b62                               1.000000000000000
b63                               1.000000000000000
b64                               1.000000000000000
b65                               1.000000000000000
b66                               1.000000000000000
b67                               1.000000000000000
b68                               1.000000000000000
b71                               1.000000000000000

---