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Let G be an undirected graph with nonnegative edge lengths.
Let G be an undirected graph with two edge costs (c-cost and d-cost).
Let G= V,E) be an undirected graph with costs on the edges specified by w :E↦R+.
Let G= V,E,w) be an undirected graph with nonnegative edge length function w and nonnegative vertex weight function r.
Let G= V,E,w) be an undirected graph with positive edge lengths and S⊂V a set of k specified sources.
Let G="(V,E) be an undirected graph with vertex set V and edge set E. The open neighborhood N e) of an edge e∈E is the set of all edges adjacent to e.
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An undirected rooted tree T = (V,E) is an undirected graph which has exactly one vertex r∈V for which every edge is directed away from the root r.
Assume that G="(V,E) is an undirected graph, and C⊆V.
A network is an undirected graph G, where the edges in the graph correspond to the components in the system.
Chord is an undirected graph on $2^b $nodes arranged in a circle, with edges connecting pairs of nodes that are $2^k $positions apart for any $k \geq 0$.
A double-loop network is an undirected graph whose nodes are integers 0,1,…,n−1 and each node u is adjacent to four nodes u±h1(mod>n), u±h2(mod>n), where 0
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