Watching systems in graphs: An extension of identifying codes

Author:

Auger David,Charon Irène,Hudry Olivier,Lobstein Antoine

Publisher

Elsevier BV

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics

Reference27 articles.

1. Complexity results for identifying codes in planar graphs;Auger;International Transactions in Operational Research,2010

2. D. Auger, I. Charon, O. Hudry, A. Lobstein, Maximum size of a minimum watching system and the graphs achieving the bound, Rapport Interne Telecom ParisTech-2010D011, Paris, France, March 2010, p. 40.

3. Complexité Algorithmique et Problèmes de Communications;Barthélemy,1992

4. Graphes;Berge,1983

5. Identifying and locating-dominating codes on chains and cycles;Bertrand;European Journal of Combinatorics,2004

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2. Extremal cubic graphs for fault-tolerant locating domination;Theoretical Computer Science;2022-05

3. Fault-tolerant identifying codes in special classes of graphs;Discussiones Mathematicae Graph Theory;2022

4. On the watching number of graphs using discharging procedure;Journal of Applied Mathematics and Computing;2021-01-18

5. The watching system as a generalization of identifying code;Applied Mathematics and Computation;2020-09

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