Motivated by the recently introduced topological index, the Somber index, we define a new topological index of a graph in this paper, we call it Sombor coindex. The Sombor coindex is defined by considering analogous contributions from the pairs of non-adjacent vertices, capturing, thus, and quantifying a possible influence of remote pairs of vertices. We give several properties of the Somber coindex and its relations to the Sombor index, the Zagreb (co)indices, forgotten coindex and other important graph parameters. We also compute the bounds of the Somber coindex of some graph operations and compute the Sombor coindex for some chemical graphs as an application
A numeric parameter which studies the behaviour, structural, toxicological, experimental, and physic...
Introduced by Gutman in 2021, the Sombor index is a novel graph-theoretic topological descriptor pos...
Abstract. For a (molecular) graph G with vertex set V (G) and edge set E(G), the first and second Za...
We present the bounds in terms of other important graph parameters for general Sombor index which ge...
The concept of Sombor index (SO) was recently introduced by Gutman in the chemical graph theory. It ...
AbstractRecently introduced Zagreb coindices are a generalization of classical Zagreb indices of che...
The Sombor index (SO) is a vertex–degree–based graph invariant, invented in the Summer of 2020, and...
The ℱ-coindex (forgotten topological coindex) for a simple connected graph G is defined as the sum o...
The relationship between vertices of a graph is always an interesting fact, but the relations of ver...
Let G be a graph with vertex set V(G) and edge set E(G). A graph invariant for G is a number related...
The Sombor index (SO) is a vertex-degree-based graph invariant, defined as the sum over all pairs of...
Recently, a novel degree-based molecular structure descriptor, called Sombor index was introduced. L...
Let G be a graph with set of vertices V(G)(|V(G)|=n) and edge set E(G). Very recently, a new degree-...
Let $ H $ be a graph with edge set $ E_H $. The Sombor index and the reduced Sombor index of a graph...
The Sombor index of the graph G is a degree based topological index, defined as SO = Sigma(uv is an ...
A numeric parameter which studies the behaviour, structural, toxicological, experimental, and physic...
Introduced by Gutman in 2021, the Sombor index is a novel graph-theoretic topological descriptor pos...
Abstract. For a (molecular) graph G with vertex set V (G) and edge set E(G), the first and second Za...
We present the bounds in terms of other important graph parameters for general Sombor index which ge...
The concept of Sombor index (SO) was recently introduced by Gutman in the chemical graph theory. It ...
AbstractRecently introduced Zagreb coindices are a generalization of classical Zagreb indices of che...
The Sombor index (SO) is a vertex–degree–based graph invariant, invented in the Summer of 2020, and...
The ℱ-coindex (forgotten topological coindex) for a simple connected graph G is defined as the sum o...
The relationship between vertices of a graph is always an interesting fact, but the relations of ver...
Let G be a graph with vertex set V(G) and edge set E(G). A graph invariant for G is a number related...
The Sombor index (SO) is a vertex-degree-based graph invariant, defined as the sum over all pairs of...
Recently, a novel degree-based molecular structure descriptor, called Sombor index was introduced. L...
Let G be a graph with set of vertices V(G)(|V(G)|=n) and edge set E(G). Very recently, a new degree-...
Let $ H $ be a graph with edge set $ E_H $. The Sombor index and the reduced Sombor index of a graph...
The Sombor index of the graph G is a degree based topological index, defined as SO = Sigma(uv is an ...
A numeric parameter which studies the behaviour, structural, toxicological, experimental, and physic...
Introduced by Gutman in 2021, the Sombor index is a novel graph-theoretic topological descriptor pos...
Abstract. For a (molecular) graph G with vertex set V (G) and edge set E(G), the first and second Za...