The balanced clustering problem consists of partitioning a set of n objects into K equal-sized clusters as long as n is a multiple of K. A popular clustering criterion when the objects are points of a q-dimensional space is the minimum sum of squared distances from each point to the centroid of the cluster to which it belongs. We show in this paper that this problem is NP-hard in general dimension already for triplets, i.e., when n/K=3.
|Number of pages||2|
|Journal||Pattern Recognition Letters|
|Publication status||Published - 1 Oct 2017|
- Balanced clustering