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On the fault-tolerant metric dimension of convex polytopes
A convex polytopes is a polytope that is also a convex set of points in the n-dimensional
Euclidean space R n. By preserving the same adjacency relation between vertices of a …
Euclidean space R n. By preserving the same adjacency relation between vertices of a …
Computing metric dimension of certain families of Toeplitz graphs
The position of a moving point in a connected graph can be identified by computing the
distance from the point to a set of sonar stations which have been appropriately situated in …
distance from the point to a set of sonar stations which have been appropriately situated in …
Fault-tolerant metric dimension of interconnection networks
A fixed interconnection parallel architecture is characterized by a graph, with vertices
corresponding to processing nodes and edges representing communication links. An …
corresponding to processing nodes and edges representing communication links. An …
On the fault-tolerant metric dimension of certain interconnection networks
Metric dimension and fault-tolerant metric dimension have potential applications in
telecommunication, robot navigation and geographical routing protocols, among others. The …
telecommunication, robot navigation and geographical routing protocols, among others. The …
[HTML][HTML] Resolvability and fault-tolerant resolvability structures of convex polytopes
In this paper, we study resolvability and fault-tolerant resolvability of convex polytopes and
related geometric graphs. Imran et al.(2010)[18] raised an open problem asserting that …
related geometric graphs. Imran et al.(2010)[18] raised an open problem asserting that …
[HTML][HTML] Fault-tolerant resolvability and extremal structures of graphs
In this paper, we consider fault-tolerant resolving sets in graphs. We characterize n-vertex
graphs with fault-tolerant metric dimension n, n− 1, and 2, which are the lower and upper …
graphs with fault-tolerant metric dimension n, n− 1, and 2, which are the lower and upper …
Barycentric subdivision of Cayley graphs with constant edge metric dimension
A motion of a robot in space is represented by a graph. A robot change its position from point
to point and its position can be determined itself by distinct labelled landmarks points. The …
to point and its position can be determined itself by distinct labelled landmarks points. The …
[HTML][HTML] The strong metric dimension of the power graph of a finite group
X Ma, M Feng, K Wang - Discrete Applied Mathematics, 2018 - Elsevier
We characterize the strong metric dimension of the power graph of a finite group. As
applications, we compute the strong metric dimension of the power graph of a cyclic group …
applications, we compute the strong metric dimension of the power graph of a cyclic group …
[HTML][HTML] Edge version of metric dimension and doubly resolving sets of the necklace graph
Consider an undirected and connected graph G=(VG, EG), where VG and EG represent the
set of vertices and the set of edges respectively. The concept of edge version of metric …
set of vertices and the set of edges respectively. The concept of edge version of metric …
Computing the metric dimension of wheel related graphs
An ordered set W={w 1,…, wk}⊆ V (G) of vertices of G is called a resolving set or locating set
for G if every vertex is uniquely determined by its vector of distances to the vertices in W. A …
for G if every vertex is uniquely determined by its vector of distances to the vertices in W. A …