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A Modern Library for 3D Data Processing
flann::L1< T > Struct Template Reference

#include <dist.h>

Public Types

typedef bool is_kdtree_distance
 
typedef T ElementType
 
typedef Accumulator< T >::Type ResultType
 

Public Member Functions

template<typename Iterator1 , typename Iterator2 >
ResultType operator() (Iterator1 a, Iterator2 b, size_t size, ResultType worst_dist=-1) const
 
template<typename U , typename V >
ResultType accum_dist (const U &a, const V &b, int) const
 

Detailed Description

template<class T>
struct flann::L1< T >

Definition at line 197 of file dist.h.

Member Typedef Documentation

◆ ElementType

template<class T >
typedef T flann::L1< T >::ElementType

Definition at line 201 of file dist.h.

◆ is_kdtree_distance

template<class T >
typedef bool flann::L1< T >::is_kdtree_distance

Definition at line 199 of file dist.h.

◆ ResultType

template<class T >
typedef Accumulator<T>::Type flann::L1< T >::ResultType

Definition at line 202 of file dist.h.

Member Function Documentation

◆ accum_dist()

template<class T >
template<typename U , typename V >
ResultType flann::L1< T >::accum_dist ( const U &  a,
const V &  b,
int   
) const
inline

Partial distance, used by the kd-tree.

Definition at line 244 of file dist.h.

References abs().

◆ operator()()

template<class T >
template<typename Iterator1 , typename Iterator2 >
ResultType flann::L1< T >::operator() ( Iterator1  a,
Iterator2  b,
size_t  size,
ResultType  worst_dist = -1 
) const
inline

Compute the Manhattan (L_1) distance between two vectors.

This is highly optimised, with loop unrolling, as it is one of the most expensive inner loops.

Definition at line 211 of file dist.h.

References abs(), result, and size.


The documentation for this struct was generated from the following file: