Results on Certain Biopolymers Using M-Polynomial and NM-Polynomial of Topological Indices. [PDF]
Topological indices are numerical descriptors that aid in the prediction of chemical molecules’ physiochemical properties and biological actions. It is often helpful to forecast numerous physiochemical attributes and biological actions of molecules in chemometrics, bioinformatics, and biomedicine.
Mohammed Yasin H +3 more
europepmc +2 more sources
Power Graphs of Finite Groups Determined by Hosoya Properties. [PDF]
Suppose G is a finite group. The power graph represented by P(G) of G is a graph, whose node set is G, and two different elements are adjacent if and only if one is an integral power of the other. The Hosoya polynomial contains much information regarding
Ali F +4 more
europepmc +2 more sources
A method for computing the edge-Hosoya polynomial with application to phenylenes [PDF]
The edge-Hosoya polynomial of a graph is the edge version of the famous Hosoya polynomial. Therefore, the edge-Hosoya polynomial counts the number of (unordered) pairs of edges at distance $k ge 0$ in a given graph. It is well known that this polynomial
Tratnik, Niko, Knor, Martin
core +1 more source
A New Graphical Representation of the Old Algebraic Structure
The most recent advancements in algebra and graph theory enable us to ask a straightforward question: what practical use does this graph connected with a mathematical system have in the real world? With the use of algebraic approaches, we may now tackle a wide range of graph theory‐related problems.
Muhammad Nadeem +4 more
wiley +1 more source
Hosoya Polynomial, Wiener Index, Coloring and Planar of Annihilator Graph of Zn [PDF]
Let R be a commutative ring with identity. We consider ΓB(R) an annihilator graph of the commutative ring R. In this paper, we find Hosoya polynomial, Wiener index, Coloring, and Planar annihilator graph of Zn denote ΓB(Zn) , with n= pm or n=pmq, where p,
Mohammed Ahmed +2 more
core +1 more source
Hosoya polynomial of composite graphs [PDF]
Let G1+G2, G1∇G2, G1[G2], G1∘G2 and G1{G2} be the sum, join, composition, corona and cluster, respectively, of the graphs G1 and G2. Elsewhere, Yeh and Gutman computed the Wiener number of these composite graphs.
Dragan Stevanović, Stevanović, Dragan
core +1 more source
On Hosoya Polynomial and Subsequent Indices of C4C8(R) and C4C8(S) Nanosheets
Chemical structures are mathematically modeled using chemical graphs. The graph invariants including algebraic polynomials and topological indices are related to the topological structure of molecules.
Sidra Rashid +3 more
core +1 more source
The Hosoya-Wiener Polynomial of Weighted Trees [PDF]
Formulas for the Wiener number and the Hosoya-Wiener polynomial of edge and vertex weighted graphs are given in terms of edge and path contributions.
Blaž Zmazek +3 more
core +1 more source
Novel high-efficiency 2D position-sensitive ZnS:Ag/6LiF scintillator detector for neutron diffraction [PDF]
A novel high‐efficiency 2D position‐sensitive wavelength‐shifting‐fibre ZnS:Ag/6LiF scintillator detector has been developed at ISIS for single‐crystal diffraction applications. More than a factor of 3 improvement in efficiency was achieved with this detector compared with clear‐fibre scintillator detectors, and software routines for further ...
Mauri G +8 more
europepmc +2 more sources
Hosoya Polynomial and Wiener Index of Zero-Divisor Graph of Z_n [PDF]
Let R be a commutative ring with identity. We associate a graph . In this paper, we find Hosoya polynomial and Wiener index of Zn , with n= pm or n= pmq, where p and q are distinct prime numbers and m is an integer with m ...
Husam Mohammad, Mohammad Authman
core +1 more source

