A wheel graph is created by connecting a center vertex to all vertices of a
cycle graph.
A wheel graph on n vertices can be thought of as a wheel with n - 1
spokes.
The cycle graph part makes up the rim, while the star graph part adds the
spokes.
Note that the two and three-vertex wheel graphs are non-simple: The two-vertex wheel graph contains a self-loop, while the three-vertex wheel graph contains parallel edges (a 1-cycle and a 2-cycle, respectively).
Usage
make_wheel(n, ..., mode = c("in", "out", "mutual", "undirected"), center = 1)
wheel(...)See also
Other deterministic constructors:
graph_from_atlas(),
graph_from_edgelist(),
graph_from_literal(),
make_(),
make_chordal_ring(),
make_circulant(),
make_empty_graph(),
make_full_citation_graph(),
make_full_graph(),
make_full_multipartite(),
make_graph(),
make_lattice(),
make_ring(),
make_star(),
make_tree(),
make_turan()
Examples
make_wheel(10, mode = "out")
#> IGRAPH 34efa9a D--- 10 18 -- Out-wheel
#> + attr: name (g/c), mode (g/c), center (g/n)
#> + edges from 34efa9a:
#>  [1]  1-> 2  1-> 3  1-> 4  1-> 5  1-> 6  1-> 7  1-> 8  1-> 9  1->10  2-> 3
#> [11]  3-> 4  4-> 5  5-> 6  6-> 7  7-> 8  8-> 9  9->10 10-> 2
make_wheel(5, mode = "undirected")
#> IGRAPH cb1dd8e U--- 5 8 -- Wheel
#> + attr: name (g/c), mode (g/c), center (g/n)
#> + edges from cb1dd8e:
#> [1] 1--2 1--3 1--4 1--5 2--3 3--4 4--5 2--5
