Benchmark Resource Time Table

Resource Timings:

Results created on 02/25/11 16:07:02 using the PAVER Server/Performance tools available at http://www.gamsworld.eu/performance/paver

Input File Number	Filename
Tracefile 1 :	MINLPconvex.ALPHAECP.alphaecp-minlpconvex.pav
Tracefile 2:	MINLPconvex.BONMIN.bonmin-bb.pav
Tracefile 3:	MINLPconvex.BONMIN.bonmin-ecp.pav
Tracefile 4:	MINLPconvex.BONMIN.bonmin-hyb.pav
Tracefile 5:	MINLPconvex.BONMIN.bonmin-oa-cpx.pav
Tracefile 6:	MINLPconvex.DICOPT.dicopt-minlpconvex.pav
Tracefile 7:	MINLPconvex.KNITRO.default.pav
Tracefile 8:	MINLPconvex.SBB.sbb.pav
Modeltype(s)	`MINLP`
Solvers used :	`ALPHAECP_alphaecp-minlpconvex` `BONMIN_bonmin-bb` `BONMIN_bonmin-ecp` `BONMIN_bonmin-hyb` `BONMIN_bonmin-oa-cpx` `DICOPT_dicopt-minlpconvex` `KNITRO_default` `SBB_sbb`

Results available as text file:

minlp/timings.txt

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Resource Time Results:

Instances solved to optimality are highlighted with a green background.

The average time is calculated as a shifted geometric mean.

The limit in the solver time columns is 4063.58 seconds and the shift is 10.00 seconds.

In the "Shifted Geometric Mean (feasible)" row, instances without feasible solution and instances above the limit are counted with the limit value (4063.58).

Modelname	ALPHAECP_alphaecp-minlpconvex (sec)	BONMIN_bonmin-bb (sec)	BONMIN_bonmin-ecp (sec)	BONMIN_bonmin-hyb (sec)	BONMIN_bonmin-oa-cpx (sec)	DICOPT_dicopt-minlpconvex (sec)	KNITRO_default (sec)	SBB_sbb (sec)
`BatchS101006M`	`86.95`	`22.78`	`21.33`	`18.97`	`6.29`	`11.79`	`3600.27 (fail)`	`0.37 (fail)`
`BatchS121208M`	`415.00`	`44.93`	`38.27`	`56.60`	`4.14`	`6.57`	`3600.10 (fail)`	`68.24`
`BatchS151208M`	`358.01`	`138.49`	`97.39`	`59.99`	`14.19`	`11.15`	`3600.09 (fail)`	`139.68`
`BatchS201210M`	`137.50`	`181.77`	`325.75`	`182.65`	`28.14`	`8.28`	`3600.10 (fail)`	`709.19`
`clay0303h`	`5.48`	`28.77`	`4.50`	`6.85`	`2.17`	`74.35`	`124.57`	`16.64`
`clay0304h`	`18.86`	`197.55`	`35.13`	`69.18`	`11.82`	`3719.43`	`1149.27 (fail)`	`933.82`
`clay0304m`	`10.39`	`87.64`	`8.99`	`12.32`	`2.20 (fail)`	`2565.58 (fail)`	`117.68`	`225.63`
`clay0305h`	`53.91`	`3616.82`	`75.86`	`64.77`	`16.27`	`454.48`	`3600.13 (fail)`	`3550.45`
`clay0305m`	`17.31`	`900.89`	`8.87`	`15.57`	`14.36`	`696.00`	`397.25`	`552.95`
`FLay04H`	`96.01`	`48.06`	`6.03`	`35.71`	`23.62`	`450.45`	`115.57`	`52.26`
`FLay05H`	`3615.70`	`2894.03`	`318.18`	`302.49`	`3602.10 (fail)`	`3935.93`	`3600.12`	`3654.65`
`FLay05M`	`3305.10`	`549.25`	`65.69`	`94.38`	`3604.28 (fail)`	`4063.58 (fail)`	`591.04`	`3387.56`
`FLay06M`	`3615.65`	`3650.67`	`3618.68`	`3645.67`	`5.53`	`3629.39`	`3600.39 (fail)`	`3634.58`
`fo7_2`	`41.54`	`3658.25`	`120.93`	`82.46`	`24.07`	`3643.26`	`3600.16 (fail)`	`3661.16`
`fo7`	`206.41`	`3662.94`	`198.10`	`133.74`	`49.25`	`148.50 (fail)`	`3600.15 (fail)`	`3662.80`
`fo8`	`1480.99`	`3659.72`	`640.28`	`1010.10`	`155.68`	`605.87 (fail)`	`3600.18 (fail)`	`3660.69`
`m6`	`1.55`	`494.44`	`7.00`	`9.18`	`0.32`	`0.49`	`1393.75`	`1484.56`
`m7`	`4.35`	`3643.97`	`30.92`	`44.22`	`1.18`	`0.89`	`3600.17 (fail)`	`3616.74`
`o7_2`	`569.66`	`3660.61`	`1445.85`	`689.42`	`3363.05`	`3613.22 (fail)`	`3600.17 (fail)`	`3660.91`
`RSyn0805H`	`0.84`	`3.10`	`0.21`	`0.70`	`0.20`	`0.19`	`208.49`	`5.73`
`RSyn0805M02M`	`10.04`	`3654.72`	`33.07`	`56.30`	`23.05`	`3.89`	`3600.55 (fail)`	`3655.04`
`RSyn0805M03M`	`12.79`	`3641.65`	`122.84`	`90.66`	`31.38`	`7.96`	`3600.39 (fail)`	`3660.97`
`RSyn0805M04M`	`17.89`	`3622.56`	`137.04`	`64.43 (fail)`	`11.62`	`8.80`	`3600.32 (fail)`	`3660.47`
`RSyn0810M02M`	`13.22`	`3659.76`	`37.81`	`93.33`	`12.36`	`5.26`	`3600.13 (fail)`	`3660.86`
`RSyn0810M03M`	`13.83`	`3660.78`	`145.86`	`182.23`	`22.12`	`12.40`	`3600.12 (fail)`	`3660.80`
`RSyn0820M`	`2.14`	`3661.96`	`3.08`	`3.99`	`0.58`	`0.26`	`3600.27 (fail)`	`3661.00`
`RSyn0830M04H`	`21.88`	`337.76`	`16.59`	`18.88`	`5.09`	`5.34`	`3600.52 (fail)`	`1424.34`
`RSyn0830M`	`3.00`	`3624.10`	`3.37`	`5.35`	`0.77`	`0.57`	`3600.12 (fail)`	`3615.94`
`RSyn0840M`	`2.29`	`3659.73`	`2.14`	`4.07`	`0.88`	`0.42`	`3600.11 (fail)`	`3664.59`
`SLay06H`	`318.86`	`4.16`	`13.83`	`43.09`	`1.72`	`5.92`	`591.42`	`688.73`
`SLay07H`	`3416.91`	`68.43`	`34.20`	`65.04`	`5.17`	`22.97`	`2121.58`	`3631.67`
`SLay08H`	`3621.87`	`71.08`	`156.75`	`160.17`	`16.38`	`430.56`	`3600.11 (fail)`	`3660.92`
`SLay09H`	`3663.89`	`85.66`	`249.60`	`294.00`	`83.26`	`3640.72 (fail)`	`3600.10 (fail)`	`3661.15`
`SLay09M`	`3666.39`	`8.67`	`61.73`	`35.16`	`24.86`	`1743.20`	`88.38`	`555.74`
`SLay10M`	`3657.17`	`100.33`	`290.08`	`229.25`	`1420.64`	`3694.71`	`997.96`	`846.23`
`Syn15M04M`	`3.61`	`260.61`	`3.97`	`2.44`	`0.41`	`0.22`	`3600.08`	`265.68`
`Syn20M03M`	`3.52`	`3646.65 (fail)`	`2.94`	`1.52`	`0.40`	`0.15`	`3600.09 (fail)`	`3614.41`
`Syn20M04M`	`4.56`	`3654.34`	`9.78`	`6.03`	`0.53`	`0.21`	`3600.10 (fail)`	`3660.67`
`Syn30M02M`	`3.74`	`3664.59`	`3.79`	`2.14`	`0.57`	`0.26`	`3600.09 (fail)`	`3660.80`
`Syn40M03H`	`10.51`	`22.15`	`6.58`	`4.78`	`1.80`	`1.16`	`3600.23`	`23.06`
`Syn40M`	`2.36`	`1153.79`	`0.57`	`0.59`	`0.28`	`0.16`	`3600.10 (fail)`	`3637.59`
`sssd-10-4-3`	`2.99`	`14.25`	`10.43`	`1.57`	`1.04`	`2.92`	`31.27`	`3661.28`
`sssd-12-5-3`	`7.50 (fail)`	`61.01`	`37.91`	`18.57`	`15.19`	`10.62 (fail)`	`891.14`	`3661.22`
`sssd-15-6-3`	`104.97`	`273.24`	`722.89`	`104.87`	`215.47`	`132.55 (fail)`	`3600.18`	`3662.28`
`uflquad-20-150`	`3651.88`	`371.66`	`2753.53 (fail)`	`3607.42`	`3604.27 (fail)`	`345.89 (fail)`	`3600.16`	`3641.48`
`uflquad-30-100`	`3634.28`	`540.46`	`3608.09`	`3613.87`	`3602.70`	`3633.23`	`3600.18`	`3622.36`
`uflquad-40-80`	`3666.34`	`3620.76`	`3660.09`	`3649.46`	`3604.09 (fail)`	`3634.12`	`3600.37`	`3658.53`
`Shifted Geometric Mean (feasible)`	`116.79`	`491.56`	`66.49`	`71.61`	`40.13`	`138.29`	`2000.58`	`1450.60`
`% no feasible point`	`2.13%`	`2.13%`	`2.13%`	`2.13%`	`10.64%`	`19.15%`	`57.45%`	`2.13%`

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Model Statistics:

Modelname	Equations	Total Variables	Discrete Variables	Total Nonzeros	Nonlinear Nonzeros
`BatchS101006M`	`1020`	`279`	`NA`	`NA`	`NA`
`BatchS121208M`	`1512`	`407`	`NA`	`NA`	`NA`
`BatchS151208M`	`1782`	`446`	`NA`	`NA`	`NA`
`BatchS201210M`	`2328`	`559`	`NA`	`NA`	`NA`
`clay0303h`	`151`	`100`	`NA`	`NA`	`NA`
`clay0304h`	`259`	`177`	`NA`	`NA`	`NA`
`clay0304m`	`107`	`57`	`NA`	`NA`	`NA`
`clay0305h`	`396`	`276`	`NA`	`NA`	`NA`
`clay0305m`	`156`	`86`	`NA`	`NA`	`NA`
`FLay04H`	`283`	`235`	`NA`	`NA`	`NA`
`FLay05H`	`466`	`383`	`NA`	`NA`	`NA`
`FLay05M`	`66`	`63`	`NA`	`NA`	`NA`
`FLay06M`	`94`	`87`	`NA`	`NA`	`NA`
`fo7_2`	`212`	`115`	`NA`	`NA`	`NA`
`fo7`	`212`	`115`	`NA`	`NA`	`NA`
`fo8`	`274`	`147`	`NA`	`NA`	`NA`
`m6`	`158`	`87`	`NA`	`NA`	`NA`
`m7`	`212`	`115`	`NA`	`NA`	`NA`
`o7_2`	`212`	`115`	`NA`	`NA`	`NA`
`RSyn0805H`	`430`	`309`	`NA`	`NA`	`NA`
`RSyn0805M02M`	`770`	`361`	`NA`	`NA`	`NA`
`RSyn0805M03M`	`1285`	`541`	`NA`	`NA`	`NA`
`RSyn0805M04M`	`1887`	`721`	`NA`	`NA`	`NA`
`RSyn0810M02M`	`867`	`411`	`NA`	`NA`	`NA`
`RSyn0810M03M`	`1453`	`616`	`NA`	`NA`	`NA`
`RSyn0820M`	`372`	`216`	`NA`	`NA`	`NA`
`RSyn0830M04H`	`4237`	`2345`	`NA`	`NA`	`NA`
`RSyn0830M`	`426`	`251`	`NA`	`NA`	`NA`
`RSyn0840M`	`485`	`281`	`NA`	`NA`	`NA`
`SLay06H`	`436`	`343`	`NA`	`NA`	`NA`
`SLay07H`	`610`	`477`	`NA`	`NA`	`NA`
`SLay08H`	`813`	`633`	`NA`	`NA`	`NA`
`SLay09H`	`1045`	`811`	`NA`	`NA`	`NA`
`SLay09M`	`325`	`235`	`NA`	`NA`	`NA`
`SLay10M`	`406`	`291`	`NA`	`NA`	`NA`
`Syn15M04M`	`807`	`341`	`NA`	`NA`	`NA`
`Syn20M03M`	`700`	`316`	`NA`	`NA`	`NA`
`Syn20M04M`	`1053`	`421`	`NA`	`NA`	`NA`
`Syn30M02M`	`605`	`321`	`NA`	`NA`	`NA`
`Syn40M03H`	`1999`	`1147`	`NA`	`NA`	`NA`
`Syn40M`	`227`	`131`	`NA`	`NA`	`NA`
`sssd-10-4-3`	`43`	`69`	`NA`	`NA`	`NA`
`sssd-12-5-3`	`53`	`96`	`NA`	`NA`	`NA`
`sssd-15-6-3`	`64`	`133`	`NA`	`NA`	`NA`
`uflquad-20-150`	`3151`	`3021`	`NA`	`NA`	`NA`
`uflquad-30-100`	`3101`	`3031`	`NA`	`NA`	`NA`
`uflquad-40-80`	`3281`	`3241`	`NA`	`NA`	`NA`

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