An Introduction to the Theory of Graph Spectra / by D. Cvetkovic and others. [Electronic Resource]
Material type:![Computer file](/opac-tmpl/lib/famfamfam/CF.png)
- 9780511801518
- 511.5 C989I
Item type | Home library | Collection | Call number | Status | Notes | Date due | Barcode | Item holds |
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S. R. Ranganathan Learning Hub Online | Textbook | 511.5 C989I (Browse shelf(Opens below)) | Available | Platform : Cambridge Core | EB0397 |
Browsing S. R. Ranganathan Learning Hub shelves, Shelving location: Online, Collection: Textbook Close shelf browser (Hides shelf browser)
511.35 H77I Introduction to Automata Theory, Languages and Computation | 511.352 G578C Computational Complexity : A Conceptual Perspective | 511.42 R631I An Introduction to NURBS : With Historical Perspective | 511.5 C989I An Introduction to the Theory of Graph Spectra | 511.5 G914G Graph Theory and its Applications | 511.6 L911A Applied Combinatorics on Words | 512 C661B Basic Algebra : Groups, Rings and Fields |
This introductory text explores the theory of graph spectra: a topic with applications across a wide range of subjects, including computer science, quantum chemistry and electrical engineering. The spectra examined here are those of the adjacency matrix, the Seidel matrix, the Laplacian, the normalized Laplacian and the signless Laplacian of a finite simple graph. The underlying theme of the book is the relation between the eigenvalues and structure of a graph. Designed as an introductory text for graduate students, or anyone using the theory of graph spectra, this self-contained treatment assumes only a little knowledge of graph theory and linear algebra. The authors include many developments in the field which arise as a result of rapidly expanding interest in the area. Exercises, spectral data and proofs of required results are also provided. The end-of-chapter notes serve as a practical guide to the extensive bibliography of over 500 items.
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