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why is my code wrong ?

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Bhavz
Bhavz on 19 Oct 2014
Closed: MATLAB Answer Bot on 20 Aug 2021
Please see the files attached and let me know what is wrong with this
l_dp =
0.7101 0 0 0.0447 0.7701 0 0.0379 0.8407
0 0 0 1.5729 0.0635 0 0 0.5264
1.1636 0.4907 0 0 0.2497 0 1.0603 0
0 0 1.1273 0 0.1478 0 0 1.4100
and this not right since demand on a path should total to one ie the sum of each row should be 1
whats wrong with my code is it ub limit or what ?
Please do help
  2 Comments
Geoff Hayes
Geoff Hayes on 19 Oct 2014
Bhavz - where in your code do you force that condition (that each row should sum to one) to be true? Or where do you expect that to be enforced (and why)?
Bhavz
Bhavz on 19 Oct 2014
Edited: Bhavz on 28 Apr 2015
^ its not about enforcing the condition but shudnt the demand on a path total to one technically ... thats what the correct functioning wud be ? I am attaching the equation i want to implement constraint wise ,u can see if i have made a mistake there What I have done is taken the network optimization from paper 2 in the network from 1 and I am trying to measure the effect on link utilization. How would you change the given Algorithm to route unsplittable flows on the specified single primary path only
And as always thankyou so much for yr help

Answers (1)

Matt J
Matt J on 19 Oct 2014
Edited: Matt J on 19 Oct 2014
ie the sum of each row should be 1
If the unknown vector x is supposed to satisfy this, then presumably you need to have linear equality constraints,
Aeq=kron(ones(1,8),eye(4));
beq=[1;1;1;1]
[x,fval,exitflag] = ga(@objectiveFun,...
32,[],[],Aeq,beq,lb,[],nonlcon,options);
  6 Comments
Bhavz
Bhavz on 19 Oct 2014
Edited: Bhavz on 19 Oct 2014
Oh How would I do that as in pass values from constraints.m to
[x,fval,exitflag] = ga(@objectiveFun,...
32,[],[],Aeq,beq,lb,[],nonlcon,options);
Matt J
Matt J on 19 Oct 2014
Edited: Matt J on 19 Oct 2014
You would not use the nonlinear constraint function to handle linear constraints. You would generate appropriate A, b matrices, similar to what I did for you with Aeq and beq.

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