-
vertex is its
outdegree (called
branching factor in trees). Let G = (V, E) and v ∈ V. The
indegree of v is
denoted deg−(v) and its
outdegree is
denoted deg+(v)...
-
Laplacian matrix is singular). For
directed graphs,
either the
indegree or
outdegree might be used,
depending on the application, as in the
following example:...
-
pseudoforests leads to an
outdegree-k
orientation (by
choosing an
outdegree-1
orientation for each pseudoforest), so the
minimum outdegree of such an orientation...
- theory, the
branching factor is the
number of
children at each node, the
outdegree. If this
value is not uniform, an
average branching factor can be calculated...
- if
every vertex has
outdegree at most 1. A
functional graph is a
special case of a
pseudoforest in
which every vertex has
outdegree exactly 1. By Brooks'...
-
vertex with
degree one. In a
directed graph, one can
distinguish the
outdegree (number of
outgoing edges),
denoted 𝛿 +(v), from the
indegree (number...
-
graph must also
satisfy the
stronger condition that the
indegree and
outdegree of each
internal vertex are
equal to each other. A
regular graph with...
- of the
graph and K {\displaystyle K} is the
diagonal matrix with the
outdegrees in the diagonal. The
probability calculation is made for each page at...
- each edge of G such that, at each
vertex v, the
indegree of v
equals the
outdegree of v. Such an
orientation exists for any
undirected graph in
which every...
-
Often trees have a
fixed (more properly, bounded)
branching factor (
outdegree),
particularly always having two
child nodes (possibly empty,
hence at...
