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mlpack
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An algorithm for an exact Lloyd iteration which simply uses dual-tree nearest-neighbor search to find the nearest centroid for each point in the dataset. More...
#include <dual_tree_kmeans.hpp>
Public Types | |
| typedef TreeType< MetricType, DualTreeKMeansStatistic, MatType > | Tree |
| Convenience typedef. | |
| template<typename TreeMetricType , typename IgnoredStatType , typename TreeMatType > | |
| using | NNSTreeType = TreeType< TreeMetricType, DualTreeKMeansStatistic, TreeMatType > |
Public Member Functions | |
| DualTreeKMeans (const MatType &dataset, MetricType &metric) | |
| Construct the DualTreeKMeans object, which will construct a tree on the points. | |
| ~DualTreeKMeans () | |
| Delete the tree constructed by the DualTreeKMeans object. | |
| double | Iterate (const arma::mat ¢roids, arma::mat &newCentroids, arma::Col< size_t > &counts) |
| Run a single iteration of the dual-tree nearest neighbor algorithm for k-means, updating the given centroids into the newCentroids matrix. More... | |
| size_t | DistanceCalculations () const |
| Return the number of distance calculations. | |
| size_t & | DistanceCalculations () |
| Modify the number of distance calculations. | |
An algorithm for an exact Lloyd iteration which simply uses dual-tree nearest-neighbor search to find the nearest centroid for each point in the dataset.
The conditions under which this will perform best are probably limited to the case where k is close to the number of points in the dataset, and the number of iterations of the k-means algorithm will be few.
| double mlpack::kmeans::DualTreeKMeans< MetricType, MatType, TreeType >::Iterate | ( | const arma::mat & | centroids, |
| arma::mat & | newCentroids, | ||
| arma::Col< size_t > & | counts | ||
| ) |
Run a single iteration of the dual-tree nearest neighbor algorithm for k-means, updating the given centroids into the newCentroids matrix.
| centroids | Current cluster centroids. |
| newCentroids | New cluster centroids. |
| counts | Current counts, to be overwritten with new counts. |
1.8.13