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Une famille infinie de noeuds fibrés cobordants à zéro et ayant même polynôme d'Alexander

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Commentarii Mathematici Helvetici

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Bibliographie

  1. E. Bayer etF. Michel:Finitude du nombre des classes d'isomorphisme des structures isométriques entières, Comment. Math. Helv.54 (1979).

  2. E. M. Brown etR. H. Crowell:Deformation retractions of 3-manifolds into their boundaries, Annals of Math.82 (1965) 445–458.

    Article  MathSciNet  MATH  Google Scholar 

  3. K. Kervaire:Les noeuds de dimension supérieure, Bull. Soc. Math. France93 (1965) 225–271.

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  4. S. Kinoshita etH. Teresaka:On union of knots, Osaka Math. J.9 (1957) 131–153.

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  5. H. Morton:Infinitely many fibered knots having the same Alexander polynomial, Topology17 (1978) 101–104.

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Authors and Affiliations

  1. Section de mathématiques, Université de Genève, 2-4, rue du Lièvre, Case postale 124, 1211, Genève 24, Switzerland

    Quach Thi Cam Van & Claude Weber

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  1. Quach Thi Cam Van
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  2. Claude Weber
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Cam Van, Q.T., Weber, C. Une famille infinie de noeuds fibrés cobordants à zéro et ayant même polynôme d'Alexander. Commentarii Mathematici Helvetici 54, 562–566 (1979). https://doi.org/10.1007/BF02566292

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  • DOI: https://doi.org/10.1007/BF02566292

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