palmer2e.gms
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* NLP written by GAMS Convert at 10/06/06 11:47:10
*
* Equation counts
* Total E G L N X C
* 1 1 0 0 0 0 0
*
* Variable counts
* x b i s1s s2s sc si
* Total cont binary integer sos1 sos2 scont sint
* 9 9 0 0 0 0 0 0
* FX 0 0 0 0 0 0 0 0
*
* Nonzero counts
* Total const NL DLL
* 9 1 8 0
*
* Solve m using NLP minimizing objvar;
Variables x1,x2,x3,x4,x5,x6,x7,x8,objvar;
Equations e1;
e1.. - (sqr(72.676767 - exp(-3.046173318241*x8)*x7 - x1 - 3.046173318241*x2 -
9.27917188476338*x3 - 28.2659658107383*x4 - 86.1030308669832*x5 -
262.284755246686*x6) + sqr(40.149455 - exp(-2.467400073616*x8)*x7 - x1 -
2.467400073616*x2 - 6.08806312328024*x3 - 15.0216873985605*x4 -
37.0645125930448*x5 - 91.4529811006199*x6) + sqr(18.8548 - exp(-
1.949550365169*x8)*x7 - x1 - 1.949550365169*x2 - 3.80074662633058*x3 -
7.40974697327763*x4 - 14.4456749175633*x5 - 28.1625708106482*x6) + sqr(
6.4762 - exp(-1.4926241929*x8)*x7 - x1 - 1.4926241929*x2 -
2.22792698123038*x3 - 3.32545771219912*x4 - 4.9636586336943*x5 -
7.40887696194907*x6) + sqr(0.8596 - exp(-1.096623651204*x8)*x7 - x1 -
1.096623651204*x2 - 1.20258343237999*x3 - 1.31878143449399*x4 -
1.44620691183484*x5 - 1.58594470405279*x6) + sqr((-exp(-0.878319472969*x8)
*x7) - x1 - 0.878319472969*x2 - 0.771445096596542*x3 - 0.677575250667194*
x4 - 0.595127537062848*x5 - 0.52271210470238*x6) + sqr(0.273 - exp(-
0.761544202225*x8)*x7 - x1 - 0.761544202225*x2 - 0.579949571942512*x3 -
0.44165723409569*x4 - 0.336341505996303*x5 - 0.256138923859109*x6) + sqr(
3.2043 - exp(-0.487388289424*x8)*x7 - x1 - 0.487388289424*x2 -
0.237547344667653*x3 - 0.115777793974781*x4 - 0.0564287409586526*x5 -
0.0275027075301877*x6) + sqr(8.108 - exp(-0.274155912801*x8)*x7 - x1 -
0.274155912801*x2 - 0.0751614645237495*x3 - 0.0206059599139685*x4 -
0.00564924574935486*x5 - 0.00154877412505155*x6) + sqr(13.4291 - exp(-
0.121847072356*x8)*x7 - x1 - 0.121847072356*x2 - 0.0148467090417283*x3 -
0.00180902803085595*x4 - 0.000220424769369737*x5 - 2.68581128224489e-5*x6)
+ sqr(17.714 - exp(-0.030461768089*x8)*x7 - x1 - 0.030461768089*x2 -
0.000927919315108019*x3 - 2.82660629821242e-5*x4 - 8.61034255350534e-7*x5
- 2.62286258031728e-8*x6) + sqr(19.4529 - x1 - x7) + sqr(17.7149 - exp(-
0.030461768089*x8)*x7 - x1 - 0.030461768089*x2 - 0.000927919315108019*x3
- 2.82660629821242e-5*x4 - 8.61034255350534e-7*x5 - 2.62286258031728e-8*
x6) + sqr(13.4291 - exp(-0.121847072356*x8)*x7 - x1 - 0.121847072356*x2 -
0.0148467090417283*x3 - 0.00180902803085595*x4 - 0.000220424769369737*x5
- 2.68581128224489e-5*x6) + sqr(8.108 - exp(-0.274155912801*x8)*x7 - x1
- 0.274155912801*x2 - 0.0751614645237495*x3 - 0.0206059599139685*x4 -
0.00564924574935486*x5 - 0.00154877412505155*x6) + sqr(3.2053 - exp(-
0.487388289424*x8)*x7 - x1 - 0.487388289424*x2 - 0.237547344667653*x3 -
0.115777793974781*x4 - 0.0564287409586526*x5 - 0.0275027075301877*x6) +
sqr(0.273 - exp(-0.761544202225*x8)*x7 - x1 - 0.761544202225*x2 -
0.579949571942512*x3 - 0.44165723409569*x4 - 0.336341505996303*x5 -
0.256138923859109*x6) + sqr((-exp(-0.878319472969*x8)*x7) - x1 -
0.878319472969*x2 - 0.771445096596542*x3 - 0.677575250667194*x4 -
0.595127537062848*x5 - 0.52271210470238*x6) + sqr(0.8596 - exp(-
1.096623651204*x8)*x7 - x1 - 1.096623651204*x2 - 1.20258343237999*x3 -
1.31878143449399*x4 - 1.44620691183484*x5 - 1.58594470405279*x6) + sqr(
6.4762 - exp(-1.4926241929*x8)*x7 - x1 - 1.4926241929*x2 -
2.22792698123038*x3 - 3.32545771219912*x4 - 4.9636586336943*x5 -
7.40887696194907*x6) + sqr(18.8548 - exp(-1.949550365169*x8)*x7 - x1 -
1.949550365169*x2 - 3.80074662633058*x3 - 7.40974697327763*x4 -
14.4456749175633*x5 - 28.1625708106482*x6) + sqr(40.149455 - exp(-
2.467400073616*x8)*x7 - x1 - 2.467400073616*x2 - 6.08806312328024*x3 -
15.0216873985605*x4 - 37.0645125930448*x5 - 91.4529811006199*x6) + sqr(
72.676767 - exp(-3.046173318241*x8)*x7 - x1 - 3.046173318241*x2 -
9.27917188476338*x3 - 28.2659658107383*x4 - 86.1030308669832*x5 -
262.284755246686*x6)) + objvar =E= 0;
* set non default bounds
* set non default levels
x1.l = 1;
x2.l = 1;
x3.l = 1;
x4.l = 1;
x5.l = 1;
x6.l = 1;
x7.l = 1;
x8.l = 1;
* set non default marginals
Model m / all /;
m.limrow=0; m.limcol=0;
$if NOT '%gams.u1%' == '' $include '%gams.u1%'
Solve m using NLP minimizing objvar;
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