netclu_leadingeigen {bioregion} | R Documentation |
This function finds communities in a (un)weighted undirected network based on leading eigen vector of the community matrix.
netclu_leadingeigen(
net,
weight = TRUE,
index = names(net)[3],
bipartite = FALSE,
site_col = 1,
species_col = 2,
return_node_type = "both",
algorithm_in_output = TRUE
)
net |
the output object from |
weight |
a |
index |
name or number of the column to use as weight. By default,
the third column name of |
bipartite |
a |
site_col |
name or number for the column of site nodes (i.e. primary nodes). |
species_col |
name or number for the column of species nodes (i.e. feature nodes). |
return_node_type |
a |
algorithm_in_output |
a |
This function is based on leading eigenvector of the community matrix (Newman 2006) as implemented in the igraph package (cluster_leading_eigen).
A list
of class bioregion.clusters
with five slots:
name: character string
containing the name of the algorithm
args: list
of input arguments as provided by the user
inputs: list
of characteristics of the clustering process
algorithm: list
of all objects associated with the
clustering procedure, such as original cluster objects (only if
algorithm_in_output = TRUE
)
clusters: data.frame
containing the clustering results
In the algorithm
slot, if algorithm_in_output = TRUE
, users can
find an "communities" object, output of
cluster_leading_eigen.
Although this algorithm was not primarily designed to deal with bipartite
network, it is possible to consider the bipartite network as unipartite
network (bipartite = TRUE
).
Do not forget to indicate which of the first two columns is
dedicated to the site nodes (i.e. primary nodes) and species nodes (i.e.
feature nodes) using the arguments site_col
and species_col
.
The type of nodes returned in the output can be chosen with the argument
return_node_type
equal to "both"
to keep both types of nodes,
"sites"
to preserve only the sites nodes and "species"
to
preserve only the species nodes.
Maxime Lenormand (maxime.lenormand@inrae.fr), Pierre Denelle (pierre.denelle@gmail.com) and Boris Leroy (leroy.boris@gmail.com)
Newman MEJ (2006). “Finding community structure in networks using the eigenvectors of matrices.” Physical Review E, 74(3), 036104.
comat <- matrix(sample(1000, 50), 5, 10)
rownames(comat) <- paste0("Site", 1:5)
colnames(comat) <- paste0("Species", 1:10)
net <- similarity(comat, metric = "Simpson")
com <- netclu_leadingeigen(net)
net_bip <- mat_to_net(comat, weight = TRUE)
clust2 <- netclu_leadingeigen(net_bip, bipartite = TRUE)