000			01418cam a2200217 a 4500
999			_c19541 _d19541
001			4914830
005			20191224092542.0
008			940610s1993 enk b 000 0 eng d
020			_a0521458978
020			_a9780521458979 (pbk)
040			_cTxHR
082	0	0	_a511.5 _220 _bB484
100	1		_aBiggs, Norman.
245	1	0	_aAlgebraic graph theory / _cNorman Biggs.
250			_a2nd ed.
260			_aCambridge : _bCambridge University Press _c1993
300			_avi, 205 p. ; _c23 cm.
650		0	_aGraph theory.
942			_cBK
505	0		_a1. 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.