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A revision of an important textbook: essential reading for all combinatorialists.
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A revision of an important textbook: essential reading for all combinatorialists.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- 2nd edition
- Seitenzahl: 216
- Erscheinungstermin: 1. Juli 1994
- Englisch
- Abmessung: 229mm x 152mm x 14mm
- Gewicht: 358g
- ISBN-13: 9780521458979
- ISBN-10: 0521458978
- Artikelnr.: 21648977
- Verlag: Cambridge University Press
- 2nd edition
- Seitenzahl: 216
- Erscheinungstermin: 1. Juli 1994
- Englisch
- Abmessung: 229mm x 152mm x 14mm
- Gewicht: 358g
- ISBN-13: 9780521458979
- ISBN-10: 0521458978
- Artikelnr.: 21648977
1. Introduction to algebraic graph theory
Part I. Linear Algebra in Graphic Thoery: 2. The spectrum of a graph
3. Regular graphs and line graphs
4. Cycles and cuts
5. Spanning trees and associated structures
6. The tree-number
7. Determinant expansions
8. Vertex-partitions and the spectrum
Part II. Colouring Problems: 9. The chromatic polynomial
10. Subgraph expansions
11. The multiplicative expansion
12. The induced subgraph expansion
13. The Tutte polynomial
14. Chromatic polynomials and spanning trees
Part III. Symmetry and Regularity: 15. Automorphisms of graphs
16. Vertex-transitive graphs
17. Symmetric graphs
18. Symmetric graphs of degree three
19. The covering graph construction
20. Distance-transitive graphs
21. Feasibility of intersection arrays
22. Imprimitivity
23. Minimal regular graphs with given girth
References
Index.
Part I. Linear Algebra in Graphic Thoery: 2. The spectrum of a graph
3. Regular graphs and line graphs
4. Cycles and cuts
5. Spanning trees and associated structures
6. The tree-number
7. Determinant expansions
8. Vertex-partitions and the spectrum
Part II. Colouring Problems: 9. The chromatic polynomial
10. Subgraph expansions
11. The multiplicative expansion
12. The induced subgraph expansion
13. The Tutte polynomial
14. Chromatic polynomials and spanning trees
Part III. Symmetry and Regularity: 15. Automorphisms of graphs
16. Vertex-transitive graphs
17. Symmetric graphs
18. Symmetric graphs of degree three
19. The covering graph construction
20. Distance-transitive graphs
21. Feasibility of intersection arrays
22. Imprimitivity
23. Minimal regular graphs with given girth
References
Index.
1. Introduction to algebraic graph theory
Part I. Linear Algebra in Graphic Thoery: 2. The spectrum of a graph
3. Regular graphs and line graphs
4. Cycles and cuts
5. Spanning trees and associated structures
6. The tree-number
7. Determinant expansions
8. Vertex-partitions and the spectrum
Part II. Colouring Problems: 9. The chromatic polynomial
10. Subgraph expansions
11. The multiplicative expansion
12. The induced subgraph expansion
13. The Tutte polynomial
14. Chromatic polynomials and spanning trees
Part III. Symmetry and Regularity: 15. Automorphisms of graphs
16. Vertex-transitive graphs
17. Symmetric graphs
18. Symmetric graphs of degree three
19. The covering graph construction
20. Distance-transitive graphs
21. Feasibility of intersection arrays
22. Imprimitivity
23. Minimal regular graphs with given girth
References
Index.
Part I. Linear Algebra in Graphic Thoery: 2. The spectrum of a graph
3. Regular graphs and line graphs
4. Cycles and cuts
5. Spanning trees and associated structures
6. The tree-number
7. Determinant expansions
8. Vertex-partitions and the spectrum
Part II. Colouring Problems: 9. The chromatic polynomial
10. Subgraph expansions
11. The multiplicative expansion
12. The induced subgraph expansion
13. The Tutte polynomial
14. Chromatic polynomials and spanning trees
Part III. Symmetry and Regularity: 15. Automorphisms of graphs
16. Vertex-transitive graphs
17. Symmetric graphs
18. Symmetric graphs of degree three
19. The covering graph construction
20. Distance-transitive graphs
21. Feasibility of intersection arrays
22. Imprimitivity
23. Minimal regular graphs with given girth
References
Index.