Reference no: EM132438103
A graph is complete if and only if all the elements of its adjacency matrix except those on the main diagonal are equal to 1, i.e., A[i, j] = 1 for every 1 ≤ i, j ≤ N, i != j
A graph has a loop if and only if its adjacency matrix has an element equal to 1 on its main diagonal, i.e., A[i, i]= 1 for some 1 ≤ i ≤ N.
An (undirected, without loops) graph has an isolated vertex if and only if its adjacency matrix has an all-zero row.
Given the adjacency matrix A for a graph of N vertices, give an algorithm to check if:
A. the graph is complete (vertex labels are 0 .. N-1)
B. the graph has a self-loop
C. the graph has an isolated vertex
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Cisco application centric infrastructure enterprise module
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Cisco application centric infrastructure enterprise module
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Elements of its adjacency matrix except
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