The Galvão-Raggi benchmarks have a unique structure. There is always m = n.
The underlying bipartite graph of the problem is randomly filled with edges to some respect.
This arc density d is given upfront. Then the present arcs are assigned a cost sampled from a uniform distribution
in the range [1, n] (except for n=150 we chose the range [1, 500]). The connection cost between a facility and
a customer is the shortest path in this graph. The opening costs are sampled from a Normal distribution.
Parameters for the different problem classes are provided in the following table.
|
||||||||||||||||||||||||||||||||||||
|
From these 8 classes we only generated 10 instances for each of the classes with m = n = 50, 70, 100, 150 and 200. We believe the other classes to be too small for today's computers. Nevertheless, one can still download the code for a generator to produce some instances of these classes. A package with benchmarks and code for the generator can be downloaded here.
[1] |
R.D. Galvão and L.A. Raggi A method for solving to optimality uncapacitated location problems Annals of Operations Research, 18:225-244, 1989. |