Results 1 to 10 of about 3,626 (270)
The first multiplication atom-bond connectivity index of molecular structures in drugs. [PDF]
In the field of medicine, there are a large number of new drugs synthesis every year. Before entering the clinical stage, it needs a lot of work on drug testing of the various properties.
Gao W, Wang Y, Wang W, Shi L.
europepmc +5 more sources
On tricyclic graphs with maximum atom–bond sum–connectivity index
The sum-connectivity, Randić, and atom-bond connectivity indices have a prominent place among those topological indices that depend on the graph's vertex degrees. The ABS (atom-bond sum-connectivity) index is a variant of all the aforementioned three indices, which was recently put forward.
Sadia Noureen +5 more
doaj +7 more sources
The Atom-Bond Connectivity Index of Catacondensed Polyomino Graphs [PDF]
LetG=(V,E)be a graph. The atom-bond connectivity (ABC) index is defined as the sum of weights((du+dv−2)/dudv)1/2over all edgesuvofG, wheredudenotes the degree of a vertexuofG. In this paper, we give the atom-bond connectivity index of the zigzag chain polyomino graphs.
Jinsong Chen, Jianping Liu, Qiaoliang Li
doaj +4 more sources
Atom–bond connectivity index of trees
The recently introduced atom-bond connectivity (ABC) index has been applied up to now to study the stability of alkanes and the strain energy of cycloalkanes. Here, mathematical properties of the ABC index of trees are studied. Chemical trees with the extremal ABC values are found. In addition, it has been proven that among all trees, the star tree, Sn,
Boris Furtula +2 more
exaly +6 more sources
Atom-bond sum-connectivity index [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Akbar Ali +3 more
exaly +5 more sources
On atom-bond connectivity index
The atom-bond connectivity index (ABC) is a vertex-degree based graph invariant, put forward in the 1990s, having applications in chemistry. Let G = (V,E) be a graph, di the degree of its vertex i, and ij the edge connecting the vertices i and j. Then ABC = ?ij?E ?(di+dj?2)/(didj).
Kinkar Das, Ivan Gutman, Boris Furtula
exaly +8 more sources
Atom-bond connectivity index of graphs
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kinkar Ch Das
exaly +5 more sources
General Atom-Bond Sum-Connectivity Index of Graphs
This paper is concerned with the general atom-bond sum-connectivity index ABSγ, which is a generalization of the recently proposed atom-bond sum-connectivity index, where γ is any real number.
Abeer M. Albalahi +2 more
doaj +4 more sources
Remarks on Multiplicative Atom-Bond Connectivity Index [PDF]
The atom-bond connectivity (ABC) index is one of the most actively studied degree-based graph invariants that are found in a vast variety of chemical applications. This paper is devoted to establishing some extremal results regarding the variant of the ABC index, the so-called multiplicative ABC index (ABC$\Pi $ ), which, for a graph $G$ , is defined ...
Riste Skrekovski +4 more
openaire +3 more sources
On atom–bond connectivity index of connected graphs
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Rundan Xing, Bo Zhou 0007, Fengming Dong
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