mlpack
Namespaces | Typedefs
ra_typedef.hpp File Reference
#include "ra_search.hpp"
#include <mlpack/core/metrics/lmetric.hpp>
#include <mlpack/methods/neighbor_search/sort_policies/nearest_neighbor_sort.hpp>
#include <mlpack/methods/neighbor_search/sort_policies/furthest_neighbor_sort.hpp>
Include dependency graph for ra_typedef.hpp:
This graph shows which files directly or indirectly include this file:

Go to the source code of this file.

Namespaces

 mlpack
 Linear algebra utility functions, generally performed on matrices or vectors.
 

Typedefs

typedef RASearch mlpack::neighbor::KRANN
 The KRANN class is the k-rank-approximate-nearest-neighbors method. More...
 
typedef RASearch< FurthestNeighborSort > mlpack::neighbor::KRAFN
 The KRAFN class is the k-rank-approximate-farthest-neighbors method. More...
 

Detailed Description

Author
Parikshit Ram

Simple typedefs describing template instantiations of the RASearch class which are commonly used.

mlpack is free software; you may redistribute it and/or modify it under the terms of the 3-clause BSD license. You should have received a copy of the 3-clause BSD license along with mlpack. If not, see http://www.opensource.org/licenses/BSD-3-Clause for more information.

Typedef Documentation

◆ KRAFN

typedef RASearch<FurthestNeighborSort> mlpack::neighbor::KRAFN

The KRAFN class is the k-rank-approximate-farthest-neighbors method.

It returns L2 distances for each of the k rank-approximate farthest-neighbors.

The approximation is controlled with two parameters (see allkrann_main.cpp) which can be specified at search time. So the tree building is done only once while the search can be performed multiple times with different approximation levels.

◆ KRANN

typedef RASearch mlpack::neighbor::KRANN

The KRANN class is the k-rank-approximate-nearest-neighbors method.

It returns L2 distances for each of the k rank-approximate nearest-neighbors.

The approximation is controlled with two parameters (see allkrann_main.cpp) which can be specified at search time. So the tree building is done only once while the search can be performed multiple times with different approximation levels.