LDR 01917     2200325   4500
010    _a9780387952208
       _bbr.
090    _a14627
101    _aeng
102    _aUS
100    _a20140505              frey50       
200    _aAlgebraic graph theory
       _bM
       _fChris Godsil, Gordon Royle
210    _aNew York
       _cSpringer
       _dcop. 2001
215    _a1 vol. (XIX-439 p.)
       _cfig.
       _d24
225    _9169059
       _aGraduate texts in mathematics
       _v207
       _x0072-5285
320    _aBibliogr. en fin de chapitres. Index
330    _aAlgebraic graph theory is a combination of two strands. The first is the study of algebraic objects associated with graphs. The second is the use of tools from algebra to derive properties of graphs. The authors' goal has been to present and illustrate the main tools and ideas of algebraic graph theory, with an emphasis on current rather than classical topics. While placing a strong emphasis on concrete examples, the authors tried to keep the treatment self-contained. (Source : Springer)
410    _9168282
       _aSpringer
       _tGraduate texts in mathematics
       _v0207
       _x0072-5285
676    _a2010
686    _20
       _9161277
       _a05-02
       _bCombinatorics
       _xResearch exposition (monographs, survey articles)
686    _20
       _9161324
       _a05C50
       _bCombinatorics -- Graph theory
       _xGraphs and linear algebra (matrices, eigenvalues, etc.)
686    _20
       _9161356
       _a05E30
       _bCombinatorics -- Algebraic combinatorics
       _xAssociation schemes, strongly regular graphs
700    _4070
       _aGodsil
       _bChristopher David
       _f1949- 
       _9181116
701    _4070
       _aRoyle
       _bGordon
       _f1962-
       _9181117
856    _uhttp://link.springer.com/book/10.1007/978-1-4613-0163-9
       _zSpringerlink
856    _uhttp://www.zbmath.org/?q=an:0968.05002
       _zZentralblatt
856    _uhttp://www.ams.org/mathscinet-getitem?mr=1829620
       _zMathSciNet
905    _aec
       _b2014
906    _aec
       _b2014-05-05
995    _f12324-01
       _xachat Erasmus
       _918235
       _cCMI
       _20
       _k05 GOD
       _o0
       _eSalle R
       _z37.95
       _bCMI
001     14627
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