Minimizing the size of an identifying or locating-dominating code in a graph is NP-hard
Theoretical Computer Science
Identifying codes in some subgraphs of the square lattice
Theoretical Computer Science - Combinatorics of the discrete plane and tilings
Identifying and locating-dominating codes on chains and cycles
European Journal of Combinatorics
European Journal of Combinatorics
Locating sensors in paths and cycles: The case of 2-identifying codes
European Journal of Combinatorics
On a new class of codes for identifying vertices in graphs
IEEE Transactions on Information Theory
Identifying codes and locating-dominating sets on paths and cycles
Discrete Applied Mathematics
Locating and identifying codes in circulant networks
Discrete Applied Mathematics
New results on variants of covering codes in Sierpiński graphs
Designs, Codes and Cryptography
Identifying codes of the direct product of two cliques
European Journal of Combinatorics
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The problem of the r-identifying code of a cycle C"n has been solved totally when n is even. Recently, S. Gravier et al. give the r-identifying code for the cycle C"n with the minimum cardinality for odd n, when n=3r+2 and gcd(2r+1,n)1. In this paper, we deal with the r-identifying code of the cycle C"n for odd n, when n=3r+2 and gcd(2r+1,n)=1.