libpack(3)

NAME

libpack - support for connected components

SYNOPSIS

#include <graphviz/pack.h>
typedef enum { l_clust, l_node, l_graph} pack_mode;
typedef struct {
    unsigned int margin;
    boolean      doSplines;
    pack_mode    mode;
    boolean*     fixed;
} pack_info;
point*     putGraphs (int, Agraph_t**, Agraph_t*, pack_info*);
int          packGraphs   (int,   Agraph_t**,   Agraph_t*,
pack_info*);
int         packSubgraphs  (int,  Agraph_t**,   Agraph_t*,
pack_info*);
pack_mode  getPackMode (Agraph_t*, pack_mode dflt);
int        getPack (Agraph_t*, int, int);
int        isConnected (Agraph_t*);
Agraph_t** ccomps (Agraph_t*, int*, char*);
Agraph_t** pccomps (Agraph_t*, int*, char*, boolean*);
int        nodeInduce (Agraph_t*);

DESCRIPTION

libpack supports the use of connected components in the
context of laying out graphs using other graphviz libraries. One
set of functions can be used to take a single graph and break it
apart into connected components. A complementary set of functions
takes a collection of graphs (not necessarily components of a
single graph) which have been laid out separately, and packs them
together moderately tightly. The packing is done using the poly
omino algorithm of K. Freivalds et al.
As this library is meant to be used with libcommon, it re
lies on the Agraphinfo_t, Agnodeinfo_t and Agedgeinfo_t used in
that library. The specific dependencies are given below in the
function descriptions.
Creating components
Agraph_t** ccomps (Agraph_t* g, int* cnt, char* pfx)
The function ccomps takes a graph g and returns an array
of pointers to subgraphs of g which are its connected components.
cnt is set to the number of components. If pfx is non-NULL, it is
used as a prefix for the names of the subgraphs; otherwise, the
string ``_cc_'' is used. Note that the subgraphs only contain
the relevant nodes, not any corresponding edges. Depending on the
use, this allows the caller to retrieve edge information from the
root graph.
The array returned is obtained from malloc and must be
freed by the caller. The function relies on the mark field in
Agnodeinfo_t.
Agraph_t** pccomps (Agraph_t* g, int* cnt, char* pfx,
boolean* pinned)
This is identical to ccomps except that is puts all pinned
nodes in the first component returned. In addition, if pinned is
non-NULL, it is set to true if pinned nodes are found and false
otherwise.
int nodeInduce (Agraph_t* g)
This function takes a subgraph g and finds all edges in
its root graph both of whose endpoints are in g. It returns the
number of such edges and, if this edge is not already in the sub
graph, it is added.
int isConnected (Agraph_t* g)
This function returns non-zero if the graph g is connect
ed.
Packing components
point* putGraphs (int ng, Agraph_t** gs, Agraph_t* root,
pack_info ip)
putGraphs packs together a collection of laid out graphs
into a single layout which avoids any overlap. It takes as input
ng graphs gs. For each graph, it is assumed that all the nodes
have been positioned using pos, and that the xsize and ysize
fields have been set. The packing is done using the polyomino
based algorithm of Freivalds et al. This allows for a fairly
tight packing, in which a convex part of one graph might be in
serted into the concave part of another.
If root is non-NULL, it is taken as the root graph of the
subgraphs gs and is used to find the edges. Otherwise, putGraphs
uses the edges found in each graph gs[i].
The granularity of the polyominoes used depends on the
value of ip->mode. If this is l_node, a polyomino is constructed
to approximate the nodes and edges. If this is l_clust, the poly
omino treats top-level clusters as single rectangles, unioned
with the polyominoes for the remaining nodes and edges. If the
value is l_graph, the polyomino for a graph is a single rectangle
corresponding to the bounding box of the graph.
If ip->doSplines is true, the function uses the spline in
formation in the spl field of an edge, if it exists. Otherwise,
the algorithm represents an edge as a straight line segment con
necting node centers.
The parameter ip->margin specifies a boundary of margin
points to be allowed around each node. It must be non-negative.
The parameter ip->fixed, if non-null, should point to an
array of ng booleans. If ip->fixed[i] is true, graph gs[i] should
be left at its original position. The packing will first first
place all of the fixed graphs, then fill in the with the remain
ing graphs.
The function returns an array of points which can be used
as the origin of the bounding box of each graph. If the graphs
are translated to these positions, none of the graph components
will overlap. The array returned is obtained from malloc and
must be freed by the caller. If any problem occurs, putGraphs re
turns NULL. As a side-effect, at its start, putGraphs sets the
bb of each graph to reflect its initial layout. Note that
putGraphs does not do any translation or change the input graphs
in any other way than setting the bb.
This function uses the bb field in Agraphinfo_t, the pos,
xsize and ysize fields in nodehinfo_t and the spl field in
Aedgeinfo_t.
int packGraphs (int ng, Agraph_t** gs, Agraph_t* root,
pack_info* ip)
This function takes ng subgraphs gs of a root graph root
and calls putGraphs with the given arguments to generate a pack
ing of the subgraphs. If successful, it then invokes shiftGraphs
to apply the new positions. It returns 0 on success.
int packSubgraphs (int ng, Agraph_t** gs, Agraph_t* root,
pack_info* ip)
This function simply calls packGraphs with the given argu
ments, and then recomputes the bounding box of the root graph.
Utility functions
The library provides several functions which can be used
to tailor the packing based on graph attributes.
pack_mode getPackMode (Agraph_t* g, pack_mode dflt)
This function returns a pack_mode associated with g. If
the graph attribute "packmode" is "cluster", it returns l_clust;
for "graph", it returns l_graph; for "node", it returns l_node;
otherwise, it returns dflt.
int getPack (Agraph_t* g, int not_def, int dflt)
This function queries the graph attribute "pack". If this
is defined as a non-negative integer, the integer is returned; if
it is defined as "true", the value dflt is returned; otherwise,
the value not_def is returned.

SEE ALSO

dot(1), neato(1), twopi(1), libgraph(3) K. Freivalds et al., "Disconnected Graph Layout and the
Polyomino Packing Approach", GD0'01, LNCS 2265, pp. 378-391.

BUGS

The packing does not take into account edge or graph la
bels.

AUTHORS

Emden Gansner (erg@research.att.com).
01 MAY 2002
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