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・ Reverse transcriptase
・ Reverse Transcription Loop-mediated Isothermal Amplification
・ Reverse transcription polymerase chain reaction
・ Reverse transfection
・ Reverse triiodothyronine
・ Reverse Turing test
・ Reverse Underground Railroad
・ Reverse vaccinology
・ Reverse vending machine
・ Reverse video
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・ Reverse!?
・ Reverse, Then Forward Again
・ Reverse-contrast typefaces
Reverse-delete algorithm
・ Reverse-Flash
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・ Reverse-transcriptase inhibitor
・ Reversed bullet
・ Reversed compound agent theorem
・ Reversed electrodialysis
・ Reversed field pinch
・ Reversed Image Unlimited
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・ Reversed-Field eXperiment
・ Reversed-phase chromatography
・ Reverser


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Reverse-delete algorithm : ウィキペディア英語版
Reverse-delete algorithm
The reverse-delete algorithm is an algorithm in graph theory used to obtain a minimum spanning tree from a given connected, edge-weighted graph. It first appeared in , but it should not be confused with Kruskal's algorithm which appears in the same paper. If the graph is disconnected, this algorithm will find a minimum spanning tree for each disconnected part of the graph. The set of these minimum spanning trees is called a minimum spanning forest, which contains every vertex in the graph.
This algorithm is a greedy algorithm, choosing the best choice given any situation. It is the reverse of Kruskal's algorithm, which is another greedy algorithm to find a minimum spanning tree. Kruskal’s algorithm starts with an empty graph and adds edges while the Reverse-Delete algorithm starts with the original graph and deletes edges from it. The algorithm works as follows:
* Start with graph G, which contains a list of edges E.
* Go through E in decreasing order of edge weights.
* For each edge, check if deleting the edge will further disconnect the graph.
* Perform any deletion that does not lead to additional disconnection.
== Pseudocode ==

1 function ReverseDelete(edges
7

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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