Description Usage Arguments Details Value Author(s) References See Also Examples
Finding a junction tree representation of the MPD (maximal prime subgraph decomposition) of an undirected graph
1 2 | mpd(uG, TuG = minimalTriang(uG, details = 0), details = 0)
mpdMAT(uGmat, TuGmat = minimalTriangMAT(uGmat, details = 0), details = 0)
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uG |
An undirected graph; a graphNEL object |
TuG |
Any minimal triangulation of uG; a graphNEL object |
uGmat |
An undirected graph; a symmetric adjacency matrix |
TuGmat |
Any minimal triangulation of uG; a symmetric adjacency matrix |
details |
The amount of details to be printed. |
The maximal prime subgraph decomposition of a graph is the smallest subgraphs into which the graph can be decomposed.
A list with components "nodes", "cliques", "separators", "parents", "children", "nLevels". The component "cliques" defines the subgraphs.
Clive Bowsher C.Bowsher@statslab.cam.ac.uk with modifications by S<f8>ren H<f8>jsgaard, sorenh@math.aau.dk
Kristian G. Olesen and Anders L. Madsen (2002): Maximal Prime Subgraph Decomposition of Bayesian Networks. IEEE TRANSACTIONS ON SYSTEMS, MAN AND CYBERNETICS, PART B: CYBERNETICS, VOL. 32, NO. 1, FEBRUARY 2002
mcs
,
mcsMAT
,
minimalTriang
,
minimalTriangMAT
,
rip
,
ripMAT
,
triangulate
,
triangulateMAT
1 2 3 4 5 6 7 8 9 | ## Maximal prime subgraph decomposition - a graphNEL object
g1 <- ug(~a:b+b:c+c:d+d:e+e:f+a:f+b:e)
if (interactive()) plot(g1)
x <- mpd(g1)
## Maximal prime subgraph decomposition - an adjacency matrix
g1m <- ug(~a:b+b:c+c:d+d:e+e:f+a:f+b:e, result="matrix")
if (interactive()) plot(as(g1m, "graphNEL"))
x <- mpdMAT(g1m)
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