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# Created by Octave 3.8.0, Tue Feb 25 00:00:38 2014 UTC <root@aatxe>
# name: cache
# type: cell
# rows: 3
# columns: 5
# name: <cell-element>
# type: sq_string
# elements: 1
# length: 13
delaunayGraph


# name: <cell-element>
# type: sq_string
# elements: 1
# length: 841
 -- Function File: [POINTS EDGES]= delaunayGraph (POINTS)
     Graph associated to Delaunay triangulation of input points

     Compute the Delaunay triangulation of the set of input points, and
     convert to a set of edges.  The output NODES is the same as the
     input POINTS.

     WARNING: 3d pltottig works correctly in Octave >= 3.6

     Example

          # Draw a planar graph correpspionding to Delaunay triangulation
          points = rand(30, 2) * 100;
          [nodes edges] = delaunayGraph(points);
          figure;
          drawGraph(nodes, edges);

          # Draw a 3Dgraph corresponding to Delaunay tetrahedrisation
          points = rand(20, 3) * 100;
          [nodes edges] = delaunayGraph(points);
          figure;
          drawGraph(nodes, edges);
          view(3);


     See also: delaunay, delaunayn.




# name: <cell-element>
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Graph associated to Delaunay triangulation of input points



# name: <cell-element>
# type: sq_string
# elements: 1
# length: 9
drawGraph


# name: <cell-element>
# type: sq_string
# elements: 1
# length: 1703
 -- Function File: drawGraph ( NODES, EDGES)
 -- Function File: drawGraph ( NODES, EDGES, FACES)
 -- Function File: drawGraph ( GRAPH)
 -- Function File: drawGraph ( ..., SNODES)
 -- Function File: drawGraph ( ..., SNODES, SEDGES)
 -- Function File: drawGraph ( ..., SNODES, SEDGES, SFACES)
 -- Function File: H = drawGraph (...)
 -- Function File: [H HE] = drawGraph (...)
 -- Function File: [H HE HF] = drawGraph (...)
     Draw a graph, given as a set of vertices and edges

     DRAWGRAPH(NODES, EDGES) draw a graph specified by a set of nodes
     (array N*2 or N*3, corresponding to coordinate of each node), and a
     set of edges (an array Ne*2, containing for each edge the first and
     the second node).  Default drawing is a red circle for nodes and a
     blue line for edges.

     DRAWGRAPH(NODES, EDGES, FACES) also draw faces of the graph as
     patches.

     DRAWGRAPH(GRAPH) passes argument in a srtucture with at least 2
     fields named 'nodes' and 'edges', and possibly one field 'faces',
     corresponding to previously described parameters.  GRAPH can also
     be a cell array, whose first element is node array, second element
     is edges array, and third element, if present, is faces array.

     DRAWGRAPH(..., SNODES) DRAWGRAPH(..., SNODES, SEDGES)
     DRAWGRAPH(..., SNODES, SEDGES, SFACES) specify the draw mode for
     each element, as in the classical 'plot' function.  To not display
     some elements, uses 'none'.

     H = DRAWGRAPH(...)  return handle to the set of edges.

     [HN, HE] = DRAWGRAPH(...)  return handle to the set of nodes and to
     the set of edges.

     [HN, HE, HF] = DRAWGRAPH(...)  Also return handle to the set of
     faces.




# name: <cell-element>
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Draw a graph, given as a set of vertices and edges



# name: <cell-element>
# type: sq_string
# elements: 1
# length: 15
graphs_Contents


# name: <cell-element>
# type: sq_string
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# length: 5101
 -- Function File: graphs_Contents ()
     GRAPHS Simple Toolbox for manipulating Geometric Graphs Version 0.5
     11-Apr-2010 .

     The aim of this package is to provides functions to easily create,
     modify and display geometric graphs (geometric in a sense position
     of vertices is kept in memory).

     Graph structure is represented by at least two arrays: * NODES,
     which contains coordinates of each vertex * EDGES, which contains
     indices of start and end vertex.

     Others arrays may sometimes be used: * FACES, which contains
     indices of vertices of each face (either a double array, or a cell
     array) * CELLS, which contains indices of faces of each cell.

     An alternative representation is to use a structure, with fields: *
     edges * faces * cells corresponding to the data described above.

     Note that topological description of 2D graph is entirely contained
     in EDGES array, and that NODES array is used only to display graph

     Caution: this type of data structure is easy to create and to
     manage, but may be very inefficient for some algorithms.

     Graphs are usually considered as non-oriented in this package.

     Graph creation knnGraph - Create the k-nearest neighbors graph of a
     set of points delaunayGraph - Graph associated to Delaunay
     triangulation of input points euclideanMST - Build euclidean
     minimal spanning tree of a set of points prim_mst - Minimal
     spanning tree by Prim's algorithm

     Create graph from images imageGraph - Create equivalent graph of a
     binary image boundaryGraph - Get boundary of image as a graph
     gcontour2d - Creates contour graph of a 2D binary image.
     gcontour3d - Create contour graph of a 3D binary image.  vectorize
     - Transform a binary skeleton into a graph (nodes and edges)

     Graph information grNodeDegree - Degree of a node in a (undirected)
     graph grNodeInnerDegree - Inner degree of a node in a graph
     grNodeOuterDegree - Outer degree of a node in a graph
     grNeighborNodes - Find adjacent nodes of a given node
     grNeighborEdges - Find adjacent edges of a given node
     grOppositeNode - Return opposite node in an edge grLabel -
     Associate a label to each connected component of the graph

     Graph management (low level operations) grRemoveNode - Remove a
     node in a graph grRemoveNodes - Remove several nodes in a graph
     grRemoveEdge - Remove an edge in a graph.  grRemoveEdges - Remove
     several edges from a graph

     Graph processing (general applications) mergeGraphs - Merge two
     graphs, by adding nodes, edges and faces lists.  grMergeNodes -
     Merge two (or more) nodes in a graph.  grMergeMultipleNodes -
     Simplify a graph by merging multiple nodes grMergeMultipleEdges -
     Remove all edges sharing the same extremities grSimplifyBranches -
     Replace branches of a graph by single edges

     Filtering operations on Graph grMean - Compute mean from neihgbours
     grMedian - Compute median from neihgbours grDilate - Morphological
     dilation on graph grErode - Morphological erosion on graph grClose
     - Morphological closing on graph grOpen - Morphological opening on
     graph

     Geodesic operations grPropagateDistance - Propagates distances from
     a vertex to other vertices grVertexEccentricity - Eccentricity of
     vertices in the graph graphDiameter - Diameter of a graph
     graphPeripheralVertices - Peripheral vertices of a graph
     graphCenter - Center of a graph graphRadius - Radius of a graph
     grFindGeodesicPath - Find a geodesic path between two nodes in the
     graph grFindMaximalLengthPath - Find a path that maximizes sum of
     edge weights

     Operations for geometric graphs grMergeNodeClusters - Merge cluster
     of connected nodes in a graph grMergeNodesMedian - Replace several
     nodes by their median coordinate clipGraph - Clip a graph with a
     rectangular area addSquareFace - Add a (square) face defined from
     its vertices to a graph grFaceToPolygon - Compute the polygon
     corresponding to a graph face graph2Contours - Convert a graph to a
     set of contour curves

     Voronoi Graphs voronoi2d - Compute a voronoi diagram as a graph
     structure boundedVoronoi2d - Return a bounded voronoi diagram as a
     graph structure centroidalVoronoi2d - Create a 2D Centroidal
     Voronoi Tesselation cvtUpdate - Update germs of a CVT with given
     points cvtIterate - Update germs of a CVT using random points with
     given density

     Graph display drawGraph - Draw a graph, given as a set of vertices
     and edges drawGraphEdges - Draw edges of a graph drawGraphFaces -
     Draw faces of a graph drawDigraph - Draw a directed graph, given as
     a set of vertices and edges drawDirectedEdges - Draw edges with
     arrow indicating direction drawEdgeLabels - Draw values associated
     to graph edges drawNodeLabels - Draw values associated to graph
     nodes drawSquareMesh - Draw a 3D square mesh given as a graph
     patchGraph - Transform 3D graph (mesh) into a patch handle




# name: <cell-element>
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# length: 80
GRAPHS Simple Toolbox for manipulating Geometric Graphs Version 0.5
11-Apr-2010 



# name: <cell-element>
# type: sq_string
# elements: 1
# length: 8
knnGraph


# name: <cell-element>
# type: sq_string
# elements: 1
# length: 253
 -- Function File: EDGES = knnGrpah (NODES)
     Create the k-nearest neighbors graph of a set of points

     EDGES = knnGraph(NODES)

     Example

          nodes = rand(10, 2);
          edges = knnGraph(nodes);
          drawGraph(nodes, edges);





# name: <cell-element>
# type: sq_string
# elements: 1
# length: 55
Create the k-nearest neighbors graph of a set of points



# name: <cell-element>
# type: sq_string
# elements: 1
# length: 9
voronoi2d


# name: <cell-element>
# type: sq_string
# elements: 1
# length: 370
 -- Function File: [NODES EDGES FACES] = voronoi2d (GERMS)
     Compute a voronoi diagram as a graph structure

     [NODES EDGES FACES] = voronoi2d(GERMS) GERMS an array of points
     with dimension 2 NODES, EDGES, FACES: usual graph representation,
     FACES as cell array

     Example

          [n e f] = voronoi2d(rand(100, 2)*100);
          drawGraph(n, e);





# name: <cell-element>
# type: sq_string
# elements: 1
# length: 46
Compute a voronoi diagram as a graph structure