These benchmarks are due to Kochetov and Ivanenko [1]. They were generated at
random with the following parameters.
The number of facilities is equal to the number of cities with n = m = 100.
All opening costs are set to 3000. In class A each city has 10 cheap
connections with values from the set {0,1,2,3,4}. All other connection costs
are set to a value greater 3000 representing infinity. In class B every
facility has 10 cheap connections, and in class C there are 10 cheap
connections for each facility and each city. The classes increase in
difficulty for mathematical programming and branch-and-bound algorithms from
class A to class C.
For more detailed information see the benchmark page at Sobolev Institute of Mathematics. On this page experimental results are reported and the instances are available for download in a different data format. The UflLib-package contains the same instances in the simple data format. They can be downloaded here.
[1] |
Yu.Kochetov and D. Ivanenko Computationally Difficult Instances for the Uncapacitated Facility Location Problem Proceedings of the 5th Metaheuristic Conference (MIC 2003), Kyoto, 2003. |