All isomorphic mappings between a graph and subgraphs of another graph
subgraph_isomorphisms(pattern, target, method = c("lad", "vf2"), ...)The smaller graph, it might be directed or undirected. Undirected graphs are treated as directed graphs with mutual edges.
The bigger graph, it might be directed or undirected. Undirected graphs are treated as directed graphs with mutual edges.
The method to use. Possible values: ‘auto’, ‘lad’, ‘vf2’. See their details below.
Additional arguments, passed to the various methods.
A list of vertex sequences, corresponding to all mappings from the first graph to the second.
This is the LAD algorithm by Solnon, see the reference below. It has the following extra arguments:
If not NULL, then it specifies matching
restrictions. It must be a list of target vertex sets, given
as numeric vertex ids or symbolic vertex names. The length of the
list must be vcount(pattern) and for each vertex in
pattern it gives the allowed matching vertices in
target. Defaults to NULL.
Logical scalar, whether to search for an induced
subgraph. It is FALSE by default.
The processor time limit for the computation, in
seconds. It defaults to Inf, which means no limit.
This method uses the VF2 algorithm by Cordella, Foggia et al., see references below. It supports vertex and edge colors and have the following extra arguments:
Optional integer vectors giving the
colors of the vertices for colored graph isomorphism. If they
are not given, but the graph has a “color” vertex attribute,
then it will be used. If you want to ignore these attributes, then
supply NULL for both of these arguments. See also examples
below.
Optional integer vectors giving the
colors of the edges for edge-colored (sub)graph isomorphism. If they
are not given, but the graph has a “color” edge attribute,
then it will be used. If you want to ignore these attributes, then
supply NULL for both of these arguments.
Other graph isomorphism: count_isomorphisms,
count_subgraph_isomorphisms,
graph_from_isomorphism_class,
isomorphic,
isomorphism_class,
isomorphisms,
subgraph_isomorphic