* mps2gms 1.1 ALFA 26Aug11 23.8.0 LNX 27866.27868 LNX x86/Linux * * MPS Input File = bla * * line 1 NAME ns2081729 * line 2 ROWS * line 1193 N R1191 * line 1194 COLUMNS * line 6878 RHS * line 6879 B R0031 1 * line 7989 BOUNDS * line 7990 UP BOUND C0062 1 * line 8590 ENDATA * * Number of MPS rows = 1191 (N:1 L:80 G:1080 E:30) * Number of MPS columns = 661 (C:61 I:600) * Number of MPS coefs = 5681 (N:1 L:220 G:5400 E:60) * Number of MPS Qs = 0 (empty rows:0) * Number of MPS cones = 0 * Number of MPS errors = 0 sets i all rows in MPS order ig(i) greater-than-or equal rows il(i) less-than-or equal rows ie(i) equality rows ir(i) ranged rows ik(i) cones; equations eobj objective function eg(i) greater-than-or equal equs el(i) less-than-or equal equs ee(i) equality equs er(i) ranged equs ek(ik) cone equs; sets j all columns in MPS order jc (j) continuous columns jb (j) binary columns ji (j) integer columns jsc(j) semi-continuous columns jsi(j) semi-integer columns s sos sets js1(s,j) sos 1 columns js2(s,j) sos 2 columns; variables obj objective variable positive variables xc (j) continuous variables r (i) ranged row variables binary variables xb (j) binary variables integer variables xi (j) integer variables semicont variables xsc(j) semi-continuous variables semiint variables xsi(j) semi-integer variables sos1 variables xs1(s,j) sos 1 variables sos2 variables xs2(s,j) sos 2 variables; parameters c(j) objective coefs cobj objective constant b(i) right hand sides ac (i,jc) matrix coefs: continuous variables ab (i,jb) matrix coefs: binary variables ai (i,ji) matrix coefs: integer variables asc(i,jsc) matrix coefs: semi-continuous variables asi(i,jsi) matrix coefs: semi-integer variables as1(i,s,j) matrix coefs: sos 1 variables as2(i,s,j) matrix coefs: sos 2 variables; eobj.. obj =e= sum(jc, c(jc )*xc (jc )) + sum(jb, c(jb )*xb (jb )) + sum(ji, c(ji )*xi (ji )) + sum(jsc, c(jsc )*xsc(jsc)) + sum(jsi, c(jsi )*xsi(jsi)) + sum(js1(s,j), c(j)*xs1(js1)) + sum(js2(s,j), c(j)*xs2(js2)) + cobj; eg(ig).. sum(jc, ac (ig,jc )*xc (jc )) + sum(jb, ab (ig,jb )*xb (jb )) + sum(ji, ai (ig,ji )*xi (ji )) + sum(jsc, asc(ig,jsc)*xsc(jsc)) + sum(jsi, asi(ig,jsi)*xsi(jsi)) + sum(js1, as1(ig,js1)*xs1(js1)) + sum(js2, as2(ig,js2)*xs2(js2)) =g= b(ig); el(il).. sum(jc, ac (il,jc )*xc (jc )) + sum(jb, ab (il,jb )*xb (jb )) + sum(ji, ai (il,ji )*xi (ji )) + sum(jsc, asc(il,jsc)*xsc(jsc)) + sum(jsi, asi(il,jsi)*xsi(jsi)) + sum(js1, as1(il,js1)*xs1(js1)) + sum(js2, as2(il,js2)*xs2(js2)) =l= b(il); ee(ie).. sum(jc, ac (ie,jc )*xc (jc )) + sum(jb, ab (ie,jb )*xb (jb )) + sum(ji, ai (ie,ji )*xi (ji )) + sum(jsc, asc(ie,jsc)*xsc(jsc)) + sum(jsi, asi(ie,jsi)*xsi(jsi)) + sum(js1, as1(ie,js1)*xs1(js1)) + sum(js2, as2(ie,js2)*xs2(js2)) =e= b(ie); er(ir).. sum(jc, ac (ir,jc )*xc (jc )) + sum(jb, ab (ir,jb )*xb (jb )) + sum(ji, ai (ir,ji )*xi (ji )) + sum(jsc, asc(ir,jsc)*xsc(jsc)) + sum(jsi, asi(ir,jsi)*xsi(jsi)) + sum(js1, as1(ir,js1)*xs1(js1)) + sum(js2, as2(ir,js2)*xs2(js2)) =e= r(ir); ek(ik).. sum(jc, ac (ik,jc )*xc (jc )) =c= 0; model m / all /; set mps2gms; parameter mps2gmsstats(mps2gms); $gdxin ns2081729.gdx $load i j mps2gms s mps2gmsstats $load ig il ie ir ik $load jc jb ji jsc jsi js1 js2 $load cobj c b $load ac ab ai asc asi as1 as2 $load xc xb xi xsc xsi xs1 xs2 r $gdxin option limcol=0,limrow=0,solprint=off; solve m using mip minimizing obj;