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Computation of distance matrices of primary subgraphs / Hafsa Naseer

By:

Hafsa Naseer, MS Mathematics, 2016-2018, Supervised by Dr. Waqas Nazeer

Material type: Text

TextPublication details: Lahore : Division of Science and Technology, University of Education, 2018Description: 83 p. CDISBN:

Subject(s):

Mathematics--Computation--Matrices--Subgraphs

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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Item type	Current library	Call number	Status	Date due	Barcode
Theses	UE-Central Library	511.5 C7392 (Browse shelf(Opens below))	Not for loan		TTH126

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Previous	511.5 C3857 Graphs and digraphs	511.5 C3857 Introduction to graph theory	511.5 C73822 Comparative study of hierarchical interconnected networks using graph invariants	511.5 C7392 Computation of distance matrices of primary subgraphs	511.5 D418 Graph theory : with applications to engineering and computer science	511.5 D418 Graph theory : with applications to engineering and computer science	511.5 M5672 Metric dimension of a class of K-cyclic graphs	Next

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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Computation of distance matrices of primary subgraphs / Hafsa Naseer

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