Brecht
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to AMPL Modeling Language
Hello,
I am trying to solve a model but I always get conflicts when running
this model in CPLEX. For my model, I need a square root where you can
see the _sqrt. To obtain a square root, I declared the formulation in
the last 4 statements, but if I use these statements, I always get a
conflict for ctToekenningAanEenHubOfFacility.
Best regards.
---
/*Objective function*/
minimize sum(f in Facilities)(openingskostfac[f]*z[f])
+ sum(h in Hubs)(openingskosthub[h]*w[h])
+ sum(f in Facilities, c in Customers, p in Products)
(transportkost_fac_customer[f][c]*demand_customer_prod[c][p]*y[f][c]
[p])
+ sum(h in Hubs, c in Customers, p in Products)
(transportkost_hub_customer[h][c]*demand_customer_prod[c][p]*x[h][c]
[p])
+ sum(h in Hubs, f in Facilities, c in Customers, p in Products)
(transportkost_hub_fac[h][f]*demand_customer_prod[c][p]*y[f][c][p])
+ sum(f in Facilities, p in Products)(holdingcost_fac_prod[f]
[p]*demandaggr_fac_sqrt[f][p])
+ sum(h in Hubs, p in Products)(holdingcost_hub_prod[h]
[p]*demandaggr_hub_sqrt[h][p])
+ sum(f in Facilities, p in Products)(holdingcost_fac_prod[f]
[p]*servicelevel*leadtime_fac_prod[f][p]*varianceaggr_fac_sqrt[f][p])
+ sum(h in Hubs, p in Products)(holdingcost_hub_prod[h]
[p]*servicelevel*leadtime_hub_prod[h][p]*varianceaggr_hub_sqrt[h][p]);
subject to{
forall(f in Facilities, c in Customers, p in Products)
ctTijdslimietFacilities:
y[f][c][p] * tijd_fac_customer[f][c] <= tijdslimiet;
forall(h in Hubs, c in Customers, p in Products)
ctTijdslimietHubs:
x[h][c][p] * tijd_hub_customer[h][c] <= tijdslimiet;
forall(f in Facilities, c in Customers, p in Products)
ctOpeningFacilityVereist:
y[f][c][p] <= z[f];
forall(h in Hubs, c in Customers, p in Products)
ctOpeningHubVereist:
x[h][c][p] <= w[h];
forall(c in Customers, p in Products)
ctToekenningAanEenHubOfFacility:
sum(f in Facilities)(y[f][c][p]) + sum(h in Hubs)(x[h][c][p]) ==
1;
forall(f in Facilities, p in Products)
sum(c in Customers)(demand_customer_prod[c][p] * y[f][c][p]) <=
demandaggr_fac_sqrt[f][p]^2;
forall(h in Hubs, p in Products)
sum(c in Customers)(demand_customer_prod[c][p] * x[h][c][p]) <=
demandaggr_hub_sqrt[h][p]^2;
forall(f in Facilities, p in Products)
sum(c in Customers)(variance_customer_prod[c][p] * y[f][c][p]) <=
varianceaggr_fac_sqrt[f][p]^2;
forall(h in Hubs, p in Products)
sum(c in Customers)(variance_customer_prod[c][p] * x[h][c][p]) <=
varianceaggr_hub_sqrt[h][p]^2;
}