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Fleury's algorithm
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(Algorithm)
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Fleury's algorithm constructs an Euler circuit in a graph (if it's possible).
- Pick any vertex to start
- From that vertex pick an edge to traverse, considering following rule: never cross a bridge of the reduced graph unless there is no other choice
- Darken that edge, as a reminder that you can't traverse it again
- Travel that edge, coming to the next vertex
- Repeat 2-4 until all edges have been traversed, and you are back at the starting vertex
By ``reduced graph'' we mean the original graph minus the darkened (already used) edges.
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"Fleury's algorithm" is owned by mathcam. [ full author list (2) | owner history (1) ]
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Cross-references: mean, reduced, bridge, edge, vertex, graph, Euler circuit
There is 1 reference to this entry.
This is version 6 of Fleury's algorithm, born on 2003-04-24, modified 2005-04-14.
Object id is 4210, canonical name is FleurysAlgorithm.
Accessed 20125 times total.
Classification:
| AMS MSC: | 05C45 (Combinatorics :: Graph theory :: Eulerian and Hamiltonian graphs) |
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Pending Errata and Addenda
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