Distance Matrix of a Class of Completely Positive Graphs: Determinant and Inverse
A real symmetric matrix A is said to be completely positive if it can be written as BBt for some (not necessarily square) nonnegative matrix B. A simple graph G is called a completely positive graph if every matrix realization of G that is both ...
Das Joyentanuj +2 more
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The general position problem and strong resolving graphs
The general position number gp(G) of a connected graph G is the cardinality of a largest set S of vertices such that no three pairwise distinct vertices from S lie on a common geodesic.
Klavžar Sandi, Yero Ismael G.
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Computational analysis for eccentric neighborhood Zagreb indices and their significance. [PDF]
Ahmed H +4 more
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Symmetries and symmetry-breaking in arithmetic graphs. [PDF]
Shah A, Javaid I, Rehman SU.
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Strong edge geodetic problem in networks
Geodesic covering problems form a widely researched topic in graph theory. One such problem is geodetic problem introduced by Harary et al. [Math. Comput. Modelling, 1993, 17, 89-95].
Manuel Paul +4 more
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Comparative Study of Planar Octahedron Molecular Structure via Eccentric Invariants. [PDF]
Chu ZQ +5 more
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Four-point condition matrices of edge-weighted trees
Formulas for the determinant of distance matrix DT{D}_{T} of tree TT are known in the unweighted case and in the case when the edges of TT have commuting variable weights. Associated with the four-point condition (4PC) and a tree TT are two matrices, the
Azimi Ali +3 more
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Biochemical phenotyping of paroxysmal nocturnal hemoglobinuria reveals solute carriers and β-oxidation deficiencies. [PDF]
Yamakawa PE +7 more
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On the spectral radius and energy of the degree distance matrix of a connected graph
Let GG be a simple connected graph on nn vertices. The degree of a vertex v∈V(G)v\in V\left(G), denoted by dv{d}_{v}, is the number of edges incident with vv and the distance between any two vertices u,v∈V(G)u,v\in V\left(G), denoted by duv{d}_{uv}, is ...
Khan Zia Ullah, Hameed Abdul
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Comparing the excepted values of atom-bond connectivity and geometric-arithmetic indices in random spiro chains. [PDF]
Wei S, Ke X, Hao G.
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