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dox: basic Doxygenization of btree2/kdtree docs
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wenzeslaus committed Sep 4, 2015
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94 changes: 0 additions & 94 deletions lib/btree2/README

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175 changes: 175 additions & 0 deletions lib/btree2/btree2.dox
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/*! \page btree2 btree2 library

\tableofcontents

Red-Black tree
==============

Include and linking
-------------------

To make use of the binary balanced (Red-Black) search tree include:

#include <grass/rbtree.h>

and link to `BTREE2LIB` in a Makefile.

\note
Duplicates are not supported.

Example
-------

Define custom compare function:

int my_compare_fn(const void *a, const void *b)
{
if ((mydatastruct *) a < (mydatastruct *) b)
return -1;
else if ((mydatastruct *) a > (mydatastruct *) b)
return 1;
else if ((mydatastruct *) a == (mydatastruct *) b)
return 0;
}

Create and initialize tree:

struct RB_TREE *mytree = rbtree_create(my_compare_fn, item_size);

Insert items to tree:

struct mydatastruct data = <some data>;

if (rbtree_insert(mytree, &data) == 0)
G_warning("could not insert data");

Find item in tree:

struct mydatastruct data = <some data>;

if (rbtree_find(mytree, &data) == 0)
G_message("data not found");

Delete item from tree:

struct mydatastruct data = <some data>;

if (rbtree_remove(mytree, &data) == 0)
G_warning("could not find data in tree");

Traverse tree (get all items in tree in ascending order):

struct RB_TRAV trav;

rbtree_init_trav(&trav, tree);
while ((data = rbtree_traverse(&trav)) != NULL) {
if (my_compare_fn(data, threshold_data) == 0) break;
// do something with data (using C++ comments because of Doxygen)
}

Get a selection of items: all data > data1 and < data2.
Start in tree where data is last smaller or first larger compared to data1:

struct RB_TRAV trav;

rbtree_init_trav(&trav, tree);
data = rbtree_traverse_start(&trav, &data1);
// do something with data
while ((data = rbtree_traverse(&trav)) != NULL) {
if (data > data2) break;
// do something with data
}

Destroy tree:

rbtree_destroy(mytree);

Debug the whole tree with:

rbtree_debug(mytree, mytree->root);

See also \ref rbtree.h for more instructions on how to use it.


k-d tree
========

Description
-----------

k-d tree is a multidimensional (k-dimensional) binary search tree for
nearest neighbor search.

This k-d tree finds the exact nearest neighbor(s), not some
approximation. It supports up to 255 dimensions. It is dynamic, i.e.
points can be inserted and removed at any time. It is balanced to
improve search performance. It provides k nearest neighbor search
(find k neighbors to a given coordinate) as well as radius or distance
search (find all neighbors within radius, i.e. not farther away than
radius to a given coordinate).


Include and linking
-------------------

Include:

#include <grass/kdtree.h>

and link to `BTREE2LIB` in a Makefile.


Example
-------

Create a new k-d tree (here 3D):

struct kdtree *t = kdtree_create(3, NULL);

Insert items:

for (i = 0; i < npoints; i++)
kdtree_insert(t, c, i, 1);

Find nearest neighbor for each point:

for (i = 0; i < npoints; i++)
int found = kdtree_knn(t, c, &uid, &dist, 1, i);

Destroy the tree:

kdtree_destroy(t);


Example usages
--------------

- Nearest neighbor statistics: test if points are randomly
distributed. For example, an older version of GRASS addon `v.nnstat`
used an external k-d tree from PCL (which in turn uses flann)
which finds the approximate, not the exact nearest neighbor.
The GRASS-native k-d tree always finds the real nearest neighbor.

- Spatial cluster analysis: a point cloud can be partitioned into
separate clusters where points within each cluster are closer to each
other than to points of another cluster. For example, as used in
\gmod{v.cluster}.

- %Point cloud thinning: a sample can be generated from a large point
cloud by specifying a minimum distance between sample points.

- This k-d tree is used by \gmod{v.clean} `tool=snap` (Vect_snap_lines()),
reducing both memory consumption and processing time.


See also
========

- \ref rbtree.h
- \ref kdtree.h
- \ref rtree.h
- \ref btree.h
- [Wikipedia article on Red-black_tree](https://en.wikipedia.org/wiki/Red-black_tree)
- [Wikipedia article on k-d tree](https://en.wikipedia.org/wiki/K-d_tree)

*/
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