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Adjacency List Representation A graph can be represented s an array of |V| adjacency lists, one for each vertex in V The adjacency list belonging to vertex u V contains pointers to all vertices v that are adjacent to u; hence, there is an edge euv E In other words, in vertex u s adjacency list the elements of adj(u) are stored in arbitrary order Figure 32 shows the adjacency list representations of the two sample graphs in Figure 31; in Figure 32(a) the one for the undirected graph and in Figure 32(b) the one for the directed graph For the directed graph, the sum of the lengths of the adjacency lists is |E|, because for each edge euv the destination vertex v appears once in the list of vertex u For an undirected graph every edge euv appears twice, once in the list of u and once in the list of v, due to the symmetry of the undirected edge; thus, the sum of the lengths of the adjacency list is 2|E| Clearly, this representation form describes a graph G completely, as there is a list for every vertex and at least one entry for every edge The amount of memory required for a graph, directed or undirected, is consequently O(V + E) In the previous asymptotic notation of the complexity, a common notational convention was adopted The sign | | for the cardinality (or size) of sets was omitted and it was written O(V + E) instead of O(|V| + |E|) This shall be used in all asymptotic notations, but only there, since it makes them more readable and is nonambiguous The adjacency list representation has the disadvantage that there is no quicker way to determine if an edge euv is part of a graph G than to search in u s adjacency list Adjacency Matrix Representation The alternative representation of a graph as an adjacency matrix overcomes this shortcoming A graph is represented by a |V| |V| matrix A and it is assumed that the vertices are indexed 1, 2, , |V| in some arbitrary manner Each element aij of the matrix A has one of two possible values: 1 if the edge eij E and 0 otherwise Figure 33 depicts the two adjacency matrices for the graphs of Figure 31 with the vertices u, v, w, x numbered 1, 2, 3, 4, respectively Owing to the symmetry of undirected edges, the matrix of an undirected graph is symmetric along its main diagonal, which can be observed in the matrix of Figure 33(a) As the matrix is of size |V| |V|, the memory requirement of the adjacency matrix representation is O(V2 ).

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