|
| From: | Noli Sicad |
| Subject: | Re: [Help-glpk] MIP Solvers (i.e CBC, CPLEX, GLPK, GUROBI, LPSOLVE, SCIPC, SCIPL, SCIPS and XPRESS) Benchmark |
| Date: | Mon, 19 Nov 2012 10:55:29 +1100 |
>
> LPSOLVE can read and solve mathprog.
For the sake of LPSolve.
Here is the log / result of running "my hard to solve MIP model" (below).
You can download the MIP model here.
https://gist.github.com/4108017
Noli
~~~~~~~~~
Nolis-MacBook-Pro:Case_Studies nsicad$ lp_solve -mps
TimberHarvestModel_0025p_mps.mps -Bw -stat
Constraints: 463
Variables : 255
Integers : 249
Semi-cont : 0
SOS : 0
Non-zeros : 1181 density=1.000296%
Absolute Ranges:
Minima Maxima
Matrix Coeficients:
A(R0000095, C0000250) = 0.97500000 A(R0000094, C0000201) = 10218.57600001
A(R0000005, C0000001) = 1.00000000 A(R0000093, C0000200) = 10161.64800001
A(R0000100, C0000250) = 1.02500000 A(R0000092, C0000199) = 10095.23200000
A(R0000089, C0000178) = 143.75200000 A(R0000091, C0000198) = 10009.84000001
A(R0000090, C0000179) = 179.69000000 A(R0000090, C0000197) = 9933.93600001
Obj. Vector:
c(C0000097) = 8.88888889 c(C0000196) = 31110.00000000
c(C0000098) = 65.18518519 c(C0000190) = 28650.00000000
c(C0000099) = 165.92592593 c(C0000001) = 28320.00000000
c(C0000039) = 1370.86419750 c(C0000232) = 27030.00000000
c(C0000027) = 1532.83950620 c(C0000013) = 26430.00000000
RHS Vector:
b(R0000002) = 1.00000000 b(R0000002) = 1.00000000
Value of objective function: 0
Actual values of the variables:
C0000001 0
C0000002 0
C0000003 0
C0000004 0
C0000005 0
C0000006 0
C0000007 0
C0000008 0
C0000009 0
C0000010 0
C0000011 0
C0000012 0
C0000013 0
C0000014 0
C0000015 0
C0000016 0
C0000017 0
.
.
.
C0000239 0
C0000240 0
C0000241 0
C0000242 0
C0000243 0
C0000244 0
C0000245 0
C0000246 0
C0000247 0
C0000248 0
C0000249 0
C0000250 0
C0000251 0
C0000252 0
C0000253 0
C0000254 0
C0000255 0
Nolis-MacBook-Pro:Case_Studies nsicad$
| [Prev in Thread] | Current Thread | [Next in Thread] |