Calculation of fundamental network concepts from an adjacency matrix.
This function computes fundamental network concepts (also known as network indices or statistics) based
on an adjacency matrix and optionally a node significance measure. These network concepts are defined for
any symmetric adjacency matrix (weighted and unweighted). The network concepts are described in Dong and
Horvath (2007) and Horvath and Dong (2008).
Fundamental network concepts are defined as a function of the off-diagonal elements of an adjacency
matrix adj
and/or a node significance measure GS
.
fundamentalNetworkConcepts(adj, GS = NULL)
adj |
an adjacency matrix, that is a square, symmetric matrix with entries between 0 and 1 |
GS |
a node significance measure: a vector of the same length as the number of rows (and columns) of the adjacency matrix. |
A list with the following components:
Connectivity |
a numerical vector that reports the connectivity (also known as degree) of each
node. This fundamental network concept is also known as whole network connectivity. One can also define
the scaled connectivity |
ScaledConnectivity |
the |
ClusterCoef |
a numerical vector that reports the cluster coefficient for each node. This fundamental network concept measures the cliquishness of each node. |
MAR |
a numerical vector that reports the maximum adjacency ratio for each node. |
Density |
the density of the network. |
Centralization |
the centralization of the network. |
Heterogeneity |
the heterogeneity of the network. |
Steve Horvath
Dong J, Horvath S (2007) Understanding Network Concepts in Modules, BMC Systems Biology 2007, 1:24
Horvath S, Dong J (2008) Geometric Interpretation of Gene Coexpression Network Analysis. PLoS Comput Biol 4(8): e1000117
conformityBasedNetworkConcepts
for calculation of conformity based network concepts
for a network adjacency matrix;
networkConcepts
, for calculation of conformity based and eigennode based network concepts
for a correlation network.
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