Minimum spanning tree
A subgraph of a connected graph is a minimum spanning tree if it is tree, and the sum of its edge weights are the minimal among all tree subgraphs of the graph. A minimum spanning forest of a graph is the graph consisting of the minimum spanning trees of its components.
mst(graph, weights = NULL, algorithm = NULL, ...)
graph |
The graph object to analyze. |
weights |
Numeric algorithm giving the weights of the edges in the
graph. The order is determined by the edge ids. This is ignored if the
|
algorithm |
The algorithm to use for calculation. |
... |
Additional arguments, unused. |
If the graph is unconnected a minimum spanning forest is returned.
A graph object with the minimum spanning forest. (To check that it
is a tree check that the number of its edges is vcount(graph)-1
.)
The edge and vertex attributes of the original graph are preserved in the
result.
Gabor Csardi csardi.gabor@gmail.com
Prim, R.C. 1957. Shortest connection networks and some generalizations Bell System Technical Journal, 37 1389–1401.
g <- sample_gnp(100, 3/100) g_mst <- mst(g)
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