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In this paper, we compute the new eccentric atom-bond connectivity index for infinite families of tetra sheets equilateral triangular and rectangular networks.
Abstract: Among topological descriptor of graphs, the connectivity indices are very important and they have a prominent role in theoretical chemistry.
The eccentric version of atom-bond connectivity index of tetra sheet networks · journal article · research article · Published by World Scientific Pub Co Pte Ltd ...
Aug 31, 2018 · The eccentric version of atom-bond connectivity index of tetra sheet networks us a new version of ABC index which is defined by [7]. ABC5(G) ...
In this paper, we compute the new eccentric atom-bond connectivity index for infinite families of tetra sheets equilateral triangular and rectangular networks.
This paper computes the new Eccentric Connectivity index for an infinite family of Linear Polycene Parallelogram Benzenoid. Among topological descriptors ...
Muhammad Imran, Abdul Qudair Baig, Muhammad Razwan Azhar: The eccentric version of atom-bond connectivity index of tetra sheet networks. Discret. Math.
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The eccentric version of atom-bond connectivity index of tetra sheet networks. August 2018 · Discrete Mathematics Algorithms and Applications.
Also, the eccentric atom-bond connectivity index of a connected graph G is equal to ABC5(G) =∑(uv ∈E (G)) √((ε(u) + ε(v) - 2)/(ε(u)ε(v))). In this ...
Missing: tetra sheet networks.
In this paper, the first multiplication atom-bond connectivity index of several common drugs structure are studied, and the accurate expressions are determined.
Missing: tetra | Show results with:tetra