Description Usage Arguments Details Value Author(s) References Examples
Determine the set of pendant vertices.
1 | pendant(h)
|
h |
a hypergraph. |
A pendant vertex is one whose set of hyper-edges is a subset of the hyper-edges of another vertex. That is, if v is in hyper-edges 1 and 2, and w is in hyper-edges 1, 2 and 5, then v is pendant to w, and w is called a twin of v.
a list containing:
vertices |
a vector of the pendant vertices |
twins |
a list, each element of which is the set of twins of the corresponding pendant vertex |
David J. Marchette dmarchette@gmail.com.
Voloshin, Vitaly I. Introduction to graph and hypergraph theory. Nova Science Publ., 2009.
1 2 |
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