1978
DOI: 10.1109/tcs.1978.1084515
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Enumerating all simple paths in a graph

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Cited by 47 publications
(18 citation statements)
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“…Constructing functional dependency graph of a given schema is a straightforward task and its time complexity is O( F + ) which is negligable for a proactive process. Additionally, the time complexity of generating join chains for given "Required" or "Forbidden" sets mainly depends on the, "all simple paths" [21] algorithm, which corresponds to the main step of the process. Hence, also the overall algorithm is related to time complexity of DFS which is also negligible for a proactive solution.…”
Section: Methodsmentioning
confidence: 99%
“…Constructing functional dependency graph of a given schema is a straightforward task and its time complexity is O( F + ) which is negligable for a proactive process. Additionally, the time complexity of generating join chains for given "Required" or "Forbidden" sets mainly depends on the, "all simple paths" [21] algorithm, which corresponds to the main step of the process. Hence, also the overall algorithm is related to time complexity of DFS which is also negligible for a proactive solution.…”
Section: Methodsmentioning
confidence: 99%
“…Friendlink computes node similarity between any two nodes in a graph G. The initial input of Friendlink is the number n of nodes of G, the adjacency matrix A, and the length ℓ of paths that will be explored in G. To enumerate all simple paths in G, Rubin's algorithm [10] can be employed. However, Rubin's algorithm uses O(n 3 ) matrix operations to find all paths of different length between any pair of nodes.…”
Section: A the Friendlink Algorithmmentioning
confidence: 99%
“…Friendlink computes node similarity between any two nodes in a graph G. The initial input of Friendlink is the number n of nodes of G, the adjacency matrix A, and the length ℓ of paths that will be explored in G. To enumerate all simple paths in G, Rubin's algorithm [8] can be employed. However, Rubin's algorithm uses O(n 3 ) matrix operations to find all paths of different length between any pair of nodes, where n is the number of nodes in G. In the following, we customize Rubin's algorithm to create only paths of length up to ℓ for our purpose.…”
Section: The Friendlink Algorithmmentioning
confidence: 99%