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Computation of distance matrices of primary subgraphs / Hafsa Naseer

By: Material type: TextTextPublication details: Lahore : Division of Science and Technology, University of Education, 2018Description: 83 p. CDISBN:
  • hbk
Subject(s): DDC classification:
  • 511.5 C7392
Summary: The graph-theoretical (topological) distance matrices and their invariants (polynomials, spectra and wiener numbers) are presented. Use of distance matrix and its invariants in chemistry is surveyed. Method used to compute distance polynomials is Le Verrier-Faddeev-Frame method. After a few introductory portion, some new results are introduced with particularly focussing on large systems such as; Pyrene, Coronene, Pyrelene, Ovalene etc.
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The graph-theoretical (topological) distance matrices and their invariants (polynomials, spectra and wiener numbers) are presented. Use of distance matrix and its invariants in chemistry is surveyed. Method used to compute distance polynomials is Le Verrier-Faddeev-Frame method. After a few introductory portion, some new results are introduced with particularly focussing on large systems such as; Pyrene,
Coronene, Pyrelene, Ovalene etc.

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