Some Computational Aspects of Boron Triangular Nanotubes

Abstract

Abstract:The recent discovery of boron triangular nanotubes competes with carbon in many respects. The closed form of M-polynomial of nanotubes produces closed forms of many degree-based topological indices which are numerical parameters of the structure and, in combination, determine properties of the concerned nanotubes. In this report, we give M-polynomials of boron triangular nanotubes and recover many important topological degree-based indices of these nanotubes. We also plot surfaces associated with these nanotubes that show the dependence of each topological index on the parameters of the structure.

M-Polynomials and Degree-Based Topological Indices of Bismuth Tri-Iodide

“…[15], in the context of degree-based indices. Authors in [15] introduced M-polynomial in, 2015, to play a role, parallel to Hosoya polynomial to determine closed form of many degree-based topological indices [16][17][18][19][20]. The real power of M-polynomial is its comprehensive nature containing healthy information about degree-based graph invariants.…”

“…Tables presented in [15][16][17][18][19] relates some of these well-known degree-based topological indices with M-polynomial with following reserved notations ( )…”

On Computational Aspects of Bismuth Tri-Iodide

“…[15], in the context of degree-based indices. Authors in [15] introduced M-polynomial in, 2015, to play a role, parallel to Hosoya polynomial to determine closed form of many degree-based topological indices [16][17][18][19][20]. The real power of M-polynomial is its comprehensive nature containing healthy information about degree-based graph invariants.…”

On the Multiplicative Degree-Based Topological Indices of Silicon-Carbon <em>Si</em>₂<em>C</em>₃<em>-I</em>[<em>p,q</em>] and <em>Si</em>₂<em>C</em>₃<em>-II</em>[<em>p,q</em>]

“…[7], in the context of degree-based indices. Authors in [7] introduced M-polynomial in, 2015, to play a role, parallel to Hosoya polynomial to determine closed form of many degree-based topological indices [8][9][10][11][12]. The real power of M-polynomial is its comprehensive nature containing healthy information about degree-based graph invariants.…”