Minimizing the size of an identifying or locating-dominating code in a graph is NP-hard
Theoretical Computer Science
Identifying and locating-dominating codes on chains and cycles
European Journal of Combinatorics
On a new class of codes for identifying vertices in graphs
IEEE Transactions on Information Theory
Identifying and locating-dominating codes: NP-completeness results for directed graphs
IEEE Transactions on Information Theory
Discriminating codes in (bipartite) planar graphs
European Journal of Combinatorics
Note: On the size of identifying codes in binary hypercubes
Journal of Combinatorial Theory Series A
An optimal result for codes identifying sets of words
ISIT'09 Proceedings of the 2009 IEEE international conference on Symposium on Information Theory - Volume 4
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Consider an oriented graph G = (V, A), a subset of vertices C ⊆ V, and an integer r≥1; for any vertex v ∈ V, let Br- (v) denote the set of all vertices x such that there exists a path from x to v with at most r arcs. If for all vertices v ∈ V, the sets Br- (v)∩C are all nonempty and different, then we call C an r-identifying code. We describe a linear algorithm which gives a minimum I-identifying code in any oriented tree.