A note on watchman's walks in de Bruijn graphs
The watchman's walk problem in a digraph calls for finding a minimum length closed dominating walk, where direction of arcs is respected. The watchman's walk of a de Bruijn graph of order $k$ is described by a de Bruijn sequence of order $k-1$. This idea is extended to certain subdigraphs...
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Zusammenfassung: | The watchman's walk problem in a digraph calls for finding a minimum length
closed dominating walk, where direction of arcs is respected. The watchman's
walk of a de Bruijn graph of order $k$ is described by a de Bruijn sequence of
order $k-1$. This idea is extended to certain subdigraphs of de Bruijn graphs. |
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DOI: | 10.48550/arxiv.2007.12825 |