000 | a | ||
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999 |
_c31622 _d31622 |
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008 | 220609b xxu||||| |||| 00| 0 eng d | ||
020 | _a9783030614195 | ||
082 |
_a511.5 _bGOL |
||
100 | _aGolumbic, Martin Charles | ||
245 | _aZeroth book of graph theory : an annotated translation of "Les réseaux (ou graphes)" - André Sainte-Laguë (1926) | ||
260 |
_bSpringer, _c2021 _aCham : |
||
300 |
_axii, 120 p. ; _bill., _c24 cm |
||
365 |
_b22.99 _cEUR _d86.00 |
||
490 |
_aLecture notes in mathematics _aHistory of mathematics subseries _vv.2261 |
||
504 | _aIncludes bibliographical references and index. | ||
520 | _aMarking 94 years since its first appearance, this book provides an annotated translation of Sainte-Lague's seminal monograph Les reseaux (ou graphes), drawing attention to its fundamental principles and ideas. Sainte-Lague's 1926 monograph appeared only in French, but in the 1990s H. Gropp published a number of English papers describing several aspects of the book. He expressed his hope that an English translation might sometime be available to the mathematics community. In the 10 years following the appearance of Les reseaux (ou graphes), the development of graph theory continued, culminating in the publication of the first full book on the theory of finite and infinite graphs in 1936 by Denes Konig. This remained the only well-known text until Claude Berge's 1958 book on the theory and applications of graphs. By 1960, graph theory had emerged as a significant mathematical discipline of its own. This book will be of interest to graph theorists and mathematical historians. | ||
650 | _aGraph theory | ||
650 | _aZeroth Book | ||
650 | _aAlternating cycle | ||
650 | _aBipartite cubic graph | ||
650 | _aChess piece | ||
650 | _aComplete cycle | ||
650 | _aDimension,graph | ||
650 | _aEulerian cycle; | ||
650 | _aFour colour problem | ||
650 | _a Hamiltonian cycle | ||
650 | _aInverse permutation | ||
650 | _a Knight's tour | ||
650 | _a Magic square | ||
650 | _aPairwise non-attacking | ||
650 | _aPeterson Theorem | ||
650 | _a Sylvester graph | ||
650 | _aTait Theorem | ||
650 | _a Webster- Sainte-Lague Method | ||
700 | _aLague, Andre Sainte | ||
942 |
_2ddc _cBK |