Graph invariants provide an amazing tool to analyze the abstract structures of graphs. Metric dimension and edge metric dimension as graph invariants have numerous applications, among them are robot navigation, pharmaceutical chemistry, etc. In this article, we compute the metric and edge metric dimension of two classes of windmill graphs such as French windmill graph and Dutch windmill graph, and also certain generalizations of these graphs
Research Doctorate - Doctor of Philosophy (PhD)This thesis investigates various resolving parameters...
Given a connected graph G=(V(G),E(G)), a set S⊆V(G) is said to be a k-metric generator for G if any ...
summary:Zero forcing number has recently become an interesting graph parameter studied in its own ri...
New graph invariant, which is called a mixed metric dimension, has been recently introduced. In this...
In this article, some kinds of triple belongs to metric dimensions are defined. Some classes of grap...
Graph theory has a large number of applications in the fields of computer networking, robotics, Lora...
Abstract: A graph G = (V, E) is a non-empty collection of vertices and edges, where V is the vertex ...
As a generalization of the concept of a metric basis, this article introduces the notion of k-metric...
In this paper, we determine and show the proof of the metric dimension of a wheel graph and the part...
Metric dimension or location number is a generalization of affine dimension to arbitrary metric spac...
The number of edges in a shortest walk (without repetition of vertices) from one vertex to another v...
The idea of metric dimension in graph theory was introduced by P J Slater in [2]. It has been found ...
The idea of metric dimension in graph theory was introduced by P J Slater in [2]. It has been found ...
The idea of metric dimension in graph theory was introduced by P J Slater in [2]. It has been found ...
Given a simple connected graph G, the metric dimension dim(G) (and edge metric dimension edim(G)) is...
Research Doctorate - Doctor of Philosophy (PhD)This thesis investigates various resolving parameters...
Given a connected graph G=(V(G),E(G)), a set S⊆V(G) is said to be a k-metric generator for G if any ...
summary:Zero forcing number has recently become an interesting graph parameter studied in its own ri...
New graph invariant, which is called a mixed metric dimension, has been recently introduced. In this...
In this article, some kinds of triple belongs to metric dimensions are defined. Some classes of grap...
Graph theory has a large number of applications in the fields of computer networking, robotics, Lora...
Abstract: A graph G = (V, E) is a non-empty collection of vertices and edges, where V is the vertex ...
As a generalization of the concept of a metric basis, this article introduces the notion of k-metric...
In this paper, we determine and show the proof of the metric dimension of a wheel graph and the part...
Metric dimension or location number is a generalization of affine dimension to arbitrary metric spac...
The number of edges in a shortest walk (without repetition of vertices) from one vertex to another v...
The idea of metric dimension in graph theory was introduced by P J Slater in [2]. It has been found ...
The idea of metric dimension in graph theory was introduced by P J Slater in [2]. It has been found ...
The idea of metric dimension in graph theory was introduced by P J Slater in [2]. It has been found ...
Given a simple connected graph G, the metric dimension dim(G) (and edge metric dimension edim(G)) is...
Research Doctorate - Doctor of Philosophy (PhD)This thesis investigates various resolving parameters...
Given a connected graph G=(V(G),E(G)), a set S⊆V(G) is said to be a k-metric generator for G if any ...
summary:Zero forcing number has recently become an interesting graph parameter studied in its own ri...