I currently concur an issue when calling Gams from Matlab.
I solve a MINLP problem and write ‘Option MINLP=COUENNE’ in Gams.
It works fine when I directly ran the code in Gams, however, when I run the code from Matlab using ‘system’ function, there is always an error with error code $253, which said that
‘Unknown algorithm:
The GAMS statement ‘option subsystem;’ will list the installed subsystems in the GAMS listing file.’
I couldn’t find the listed subsystems in the file neither debug the error. It would be a great help if someone can give me a hint.
Hi
The error message has a typo, therefore the option doesn’t work.
It should be plural (as you can see if you try it out in the error message you get)
Unknown algorithm
The GAMS statement ‘option subsystems;’ will list
the installed subsystems in the GAMS listing file.
Maybe you introduced the typo yourself?
Is there a chance that from Matlab you are using a GAMS version older than 23.1.1? In this version COUENNE was introduced.
Sorry for the misleading, I introduce the typo myself.
My Gams version is 23.6.5, not that old…
But thanks for reminding me that it may because of the version.
Now that you figured out that there was a typo, it seems like a natural next step to use “option subsystems;” without a typo and have a look at the output this option produces in the lst file.
Maybe you also can share the lst file here, so other users can have a look at it and may be able to help you.
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1
Platooning CSG problem
FORMULATION
6 ****************************************
7 Set, Data, and Parameters
8 ****************************************
9 set
10 set I set of all vehicles
11 I1(I) set of all type 1 vehicles
12 I2(I)
13 I3(I)
14 J upper bound of set of all possible platoons /12000/
15 NI(J) set of all initial platoons
16 P set of all positions
17 K set of all possible patterns (regardless of private info
18 Q set of all vehicle types
19 set for names
20 initialpar redcost and optimal speed
21 patternpar mk1 mk2 mk3 coe_A coe_B coe_C coe_D
22 patternpar /1,2,3,4,5,6,7/
23 private_info1 sensbeta
24 private_info2 v_de
25 private_info3 original cost;
26 /oricost/;
27
28 $onempty
29 * set I2(I) set of all type 2 vehicles / /
30 * I3(I) set of all type 3 vehicles / /;
31 $offempty
32
33 parameter costandspeed(NI,initialpar)
34 initial_Amat(I,NI)
35 pattern (K,patternpar)
36 tablealpha(I,private_info1)
37 tablev_de(I,private_info2)
38 tableoricost(I,private_info3);
39
40 scalar miles /100/;
41
42
43 subsection************
44 Data Input
45 ******************************
GDXIN C:\Users\barbi\Google Drive (Not Syncing)\2018 Winter\CACC\Models\ValuationFunc_CMEM\inputdat_pc.gdx
— LOAD I = 1:I
— LOAD I1 = 2:I1
— LOAD I2 = 3:I2
— LOAD I3 = 4:I3
— LOAD NI = 5:NI
— LOAD P = 6:P
— LOAD K = 7:K
— LOAD Q = 8:Q
— LOAD initialpar = 9:initialpar
— LOAD patternpar = 10:patternpar
— LOAD private_info1 = 11:private_info1
— LOAD private_info2 = 12:private_info2
— LOAD private_info3 = 13:private_info3
48 *
50 display NI,I,initialpar;
51
GDXIN C:\Users\barbi\Google Drive (Not Syncing)\2018 Winter\CACC\Models\ValuationFunc_CMEM\inputdat_pc.gdx
— LOAD costandspeed = 14:costandspeed
— LOAD initial_Amat = 15:initial_Amat
— LOAD pattern = 16:pattern
— LOAD tablealpha = 17:tablealpha
— LOAD tablev_de = 18:tablev_de
— LOAD tableoricost = 19:tableoricost
55 display costandspeed,pattern,tablev_de,tablealpha;
56
57 parameter alpha(I), v_de(I),oricost(I),epsilon;
58 alpha(I)=tablealpha(I,‘sensbeta’);
59 v_de(I)=tablev_de(I,‘v_de’)/3.6;
60 epsilon=1e-4;
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61 oricost(I)=tableoricost(I,‘oricost’);
62
63
64 ****************************************
65 Master Problem_linear relaxed
66 ****************************************
67 these parameters are self-generated by gams, no need to input.
68 parameter Amatrix(I,J)
69 cost(J)
70 valid(J)
71 v_opt(J)
72 break1
73 Variable mainvalue,x(J);
74
75 Binary Variable x(J);
76
77 Equation main_obj, main_eq1,main_eq1c, main_eq2;
78
79 main_obj… mainvalue=e=sum(J$valid(J), cost(J)x(J));
80
81 main_eq1(I)… sum(J$valid(J), Amatrix(I,J)x(J))=e=1;
82
83 main_eq2(J)$valid(J)… x(J)=g=0;
84
85 model master_model /main_obj,main_eq1,main_eq2/;
86
87 ****************************************
88 Master Problem_original
89 ****************************************
90
91 Variable ori_mainvalue;
92 Binary variable ori_x(J);
93
94 Binary Variable x(J);
95
96 Equation ori_main_obj, ori_main_eq1;
97
98 ori_main_obj… ori_mainvalue=e=sum(J$valid(J), cost(J)ori_x(J));
99
100 ori_main_eq1(I)… sum(J$valid(J), Amatrix(I,J)ori_x(J))=e=1;
101
102
103 model ori_master_model /ori_main_obj,ori_main_eq1/;
104 ****************************************
105 Master Problem-dual
106 ****************************************
107 Variable mainvalue_d,x_d(I);
108
109 Binary Variable x(J);
110
111 Equation maind_obj, maind_eq1, maind_eq2;
112
113 maind_obj… mainvalue_d=e=sum(I, x_d(I));
114
115 maind_eq1(J)valid(J).. sum(I, Amatrix(I,J)*x_d(I))=L=cost(J);
116
117 maind_eq2(I).. x_d(I)=g=0;
118
119 model masterd_model /maind_obj,maind_eq1/;
120 *****************************************
121 *Sub Problem - linearized
122 *****************************************
123 parameters
124 curk,
125 m1_k,
126 m2_k,
127 m3_k,
128 coe_a,
129 coe_b,
130 coe_c,
131 coe_d;
132 Parameter y(I),y_d(J);
133
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\
134 Positive variable v, w(I);
135
136 v.lo=60/3.6;
137
138 v.up=130/3.6;
139
140 parameter vup;
141 vup=v.up;
142
143 Binary variable z(I);
144
145 Variable totalvalue;
146
147 Equation sub_obj, sub_eq1, sub_eq2, sub_eq3, sub_eq4, sub_eq5, sub_eq6;
148 *real reduction-z^ty
149 sub_obj.. totalvalue =e= sum(I,y(I)*z(I))
150 + (coe_a*power(v,2)+coe_b*v+coe_c+coe_d/v)*miles
151 + sum(I,alpha(I)*power(w(I),2))*miles
152 - 2*sum(I,alpha(I)*v_de(I)*w(I))*miles
153 + sum(I,alpha(I)*v_de(I)*v_de(I)*z(I))*miles
154 - sum(I,z(I)*oricost(I));
155
156 sub_eq1.. sum(I(ord(I) le card(I1)), z(I)) =e= m1_k;
157
158 sub_eq2… sum(I$(ord(I) le (card(I1)+card(I2)) and ord(I) gt card(I1)), z(I)) =e= m2_k;
159
160 sub_eq3… sum(I$(ord(I) le card(I) and ord(I) gt (card(I1)+card(I2))), z(I)) =e= m3_k;
161
162 sub_eq4(I)…w(I) =l= vupz(I);
163
164 sub_eq5(I)… w(I) =l= v;
165
166 sub_eq6(I)… w(I) =g= v-(1-z(I))vup;
167
168 model sub_model /sub_obj,sub_eq1,sub_eq2,sub_eq3,sub_eq4,sub_eq5,sub_eq6/;
169
170
171 *****************************************
172 Iteration
173 *****************************************
174
175
176 subsection*
177 *Initialization
178 ****************************
179 parameter done,
180 main_value,
181 new_main_value,
182 diff,
183 iter,
184 j_nonvalid,
185 tv,
186 az,
187 v_optsub,
188 reduced(J),
189 flag(K);
190 done=0;
191
192 loop(NI,
193 loop(I,
194 Amatrix(I,J)(ord(J) eq ord(NI))=initial_Amat(I,NI);
195 );
196 cost(J)(ord(J) eq ord(NI))=costandspeed(NI,‘redcost’);
197 v_opt(J)(ord(J) eq ord(NI))=costandspeed(NI,'v_opt');
198 );
199 valid(J)(ord(J) le card(NI))=yes;
200 valid(J)(ord(J) gt card(NI))=no;
201 *display Amatrix, cost;
202
203 solve master_model using LP maximizing mainvalue;
204 *find dual variable
205 y(I)=main_eq1.m(I);
206 main_value=mainvalue.l;
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207 display valid,y;
solve masterd_model using LP maximizing mainvalue_d;
*find dual variable
y_d(J)=maind_eq1.m(J);
y(I)=x_d.l(I);
main_value=mainvalue_d.l;
display y_d;
216 *subsubsection**************
217 *Iteration begins
218 ****************************
219 iter=0;
220 parameter h(K) model handles;
221 while (not done and iter <30,
222
223 iter=iter+1;
224 *subsubsection*******
225 *solve sub problems
226 *********************
227 ******solve sub problems
228 OPTION LIMROW=0, LIMCOL=0, SOLPRINT=ON, DECIMALS=4, OPTCR=1E-6,
229 SYSOUT=OFF, ITERLIM=9999999, RESLIM=9999999;
230 sub_model.solvelink=3;
231 loop(K,
232 * assign paramters
233 curk=ord(K);
234 m1_k=pattern(K,'mk1')(ord(K) eq curk);
235 m2_k=pattern(K,‘mk2’)(ord(K) eq curk);
236 m3_k=pattern(K, 'mk3')(ord(K) eq curk);
237 coe_a=pattern(K, ‘coe_A’)(ord(K) eq curk);
238 coe_b=pattern(K, 'coe_B')(ord(K) eq curk);
239 coe_c=pattern(K, ‘coe_C’)(ord(K) eq curk);
240 coe_d=pattern(K, 'coe_D')(ord(K) eq curk);
241
242 * solve
243 OPTION MINLP=COUENNE;
**** $253
244 *OPTION MINLP=BONMIN;
245 solve sub_model using MINLP minimizing totalvalue;
**** $257
246 h(K)=sub_model.handle;
247 break1=0;
248 * tv(K)=totalvalue.l(K);
249 * az(I,K)=z.l(I,K);
250 * assign z to a, totalvalue+zy to cost
251 );
252 **collection solutions of sub problems
253 Repeat
254 loop(K$handleCollect(h(K)),
255 tv(K)=totalvalue.l;
**** $141
256 az(I,K)=z.l(I);
**** $141
257 v_optsub(K)=v.l;
258 display$handledelete(h(K)) ‘trouble deleting handles’ ;
259 h(K) = 0 );
260 display$sleep(card(h)0.2) ‘sleep some time’;
261 until card(h) =0;
262 tv(K)$h(K)=na;
263 az(I,K)$h(K)=na;
264 v_optsub(K)h(K)=na;
265 ******pass sub problem solutions to master problem.
266 display tv;
267 loop (K,
268
269 break1=0;
270 if(tv(K) lt 0,
271 flag(K)=0;
if (tv(K) le -0.01,
flag(K)=0;
else
flag(K)=1;);
278 * find firstnonvalid
279 loop(J (not break1),
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**** LIST OF STRAY NAMES - CHECK DECLARATIONS FOR SPURIOUS COMMAS
**** STRAY NAME main_eq1c OF TYPE EQU
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Error Messages
141 Symbol neither initialized nor assigned
A wild shot: You may have spurious commas in the explanatory
text of a declaration. Check symbol reference list.
253 Unknown algorithm
The GAMS statement ‘option subsystems;’ will list
the installed subsystems in the GAMS listing file.
257 Solve statement not checked because of previous errors
**** 6 ERROR(S) 0 WARNING(S)
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Include File Summary
Hi
It would be more useful if you attach the model you are trying to solve then letting us go through 500 lines looking for an error message.
And: you could also have done what Fred and I suggested: run a simple gams file with
option subsystems
And show the output in your post to see if Couenne is installed or not.
Cheers
Renger