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Gabow's Algorithm (single-source Shortest Paths)
Gabow's algorithm may refer to any of several algorithms by Harold N. Gabow, including: * Path-based strong component algorithm In graph theory, the strongly connected components of a directed graph may be found using an algorithm that uses depth-first search in combination with two stacks, one to keep track of the vertices in the current component and the second to keep tr ... * Gabow's algorithm (single-source shortest paths) {{Disambig ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Harold N
Harold may refer to: People * Harold (given name), including a list of persons and fictional characters with the name * Harold (surname), surname in the English language * András Arató, known in meme culture as "Hide the Pain Harold" Arts and entertainment * Harold (film), ''Harold'' (film), a 2008 comedy film * ''Harold'', an 1876 poem by Alfred, Lord Tennyson * ''Harold, the Last of the Saxons'', an 1848 book by Edward Bulwer-Lytton, 1st Baron Lytton * ''Harold or the Norman Conquest'', an opera by Frederic Cowen * ''Harold'', an 1885 opera by Eduard Nápravník * Harold, a character from the cartoon List of The Grim Adventures of Billy & Mandy characters#Harold, ''The Grim Adventures of Billy & Mandy'' *Harold & Kumar, a US movie; Harold/Harry is the main actor in the show. Places ;In the United States * Alpine, Los Angeles County, California, an erstwhile settlement that was also known as Harold * Harold, Florida, an unincorporated community * Harold, Kentucky, an ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Path-based Strong Component Algorithm
In graph theory, the strongly connected components of a directed graph may be found using an algorithm that uses depth-first search in combination with two stacks, one to keep track of the vertices in the current component and the second to keep track of the current search path. Versions of this algorithm have been proposed by , , , , and ; of these, Dijkstra's version was the first to achieve linear time. Harold N. Gabow, accessed 2012-04-24. Description The algorithm performs a depth-first search of the given graph ''G'', maintaining as it does two stacks ''S'' and ''P'' (in addition to the normal call stack for a recursive function). Stack ''S'' contains all the vertices that have not yet been assigned to a strongly connected compone ...[...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |