Les nœuds de dimensions supérieures

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1. [1] BROWN (E. H.) and PETERSON (F.). — The Kervaire invariant of (8 k + 2)- manifolds (à paraître). Zbl0129.39003
2. [2] CERF (Jean). — La nullité de π0(Diff S3), Séminaire H. Cartan, t. 15, 1962-1963 : Topologie différentielle, nos 8, 9-10, 20 et 21, 94 pages. Zbl0117.16805
3. [3] CROWELL (R. H.) and FOX (R. H.). — Introduction to knot theory. — Boston, Ginn and Comp., 1963 (Introduction to higher Mathematics). Zbl0126.39105MR26 #4348
4. [4] FOX (R. H.) and MILNOR (J. W). — Singularities of 2-spheres in 4-space and equivalence of knots, Bull. Amer. math. Soc., t. 63, 1957, p. 406. 
5. [5] HIRSCH (Morris W.). — Immersions of manifolds, Trans. Amer. math. Soc., t. 93, 1959, p. 242-276. Zbl0113.17202MR22 #9980
6. [6] HOPF (H.). — Fundamentalgruppe und zweite Bettische Gruppe, Comment. Math. Helvet., t. 14, 1941-1942, p. 257-309. Zbl0027.09503MR3,316eJFM68.0503.01
7. [7] KERVAIRE (Michel A.). — An interpretation of G. Whitehead's generalization of the Hopf invariant, Annals of Math., Series 2, t. 69, 1959, p. 345-364. Zbl0088.39205MR21 #1595
8. [8]KERVAIRE (Michel A.). — Higher-dimensional knots, à paraître dans Symposium Marston Morse, Princeton, 1965. Zbl0134.42903
9. [9] KERVAIRE (M. A.) and MILNOR (J. W.). — On 2-spheres in 4-manifolds, Proc. Nat. Acad. Sc. U. S. A., t. 47, 1961, p. 1651-1657. Zbl0107.40303MR24 #A2968
10. [10] KERVAIRE (M. A.) and MILNOR (J. W.). — Groups of homotopy spheres, I., Annals of Math., Series 2, t. 77, 1963, p. 504-537. Zbl0115.40505MR26 #5584
11. [11] LEVINE (J.). — Unknotting homology spheres in codimension 2 (à paraître). Zbl0134.42803
12. [12] MILNOR (J. W.). — Morse theory. Based on lecture notes by M. Spivak and R. Wells. — Princeton, Princeton University Press, 1963 (Annals of Mathematics Studies, 51). Zbl0108.10401MR29 #634
13. [13] MILNOR (J. W.). — A procedure for killing homotopy groups of differentiable manifolds, Differentialgeometry, p. 39-55. — Providence, American mathematical Society, 1961 (Proceedings of Symposia in pure Mathematics, 3). Zbl0118.18601MR24 #A556
14. [14] MILNOR (J. W.). — Differentiable structures. — Princeton, Princeton University 1961 (multigr.). 
15. [15] MILNOR (J. W.). — Two complexes which are homeomorphic but combinatorially distinct, Annals of Math., Series 2, t. 74, 1961, p. 575-590. Zbl0102.38103MR24 #A2961
16. [16] MILNOR (J. W.). — A duality theorem for Reidemeister torsion, Annals of Math. Series 2, 76, 1962, p. 137-147. Zbl0108.36502MR25 #4526
17. [17] PALAIS (R. S.). — Local triviality of the restriction map for embeddings, Comm. Math. Helvet., t. 34, 1960, p. 305-312. Zbl0207.22501MR23 #A666
18. [18] Séminaire H. Cartan, t. 1, 1948-1949 : Topologie algébrique, 2e édition. — Paris, Secrétariat mathématique, 1955. 
19. [19] SHAPIRO (Arnold). — Obstructions to the embedding of a complex in a euclidean space, I : The first obstruction, Annals of Math., Series 2, t. 66, 1957, p. 256-269. Zbl0085.37701
20. [20] SMALE (A.). — On the structure of manifolds, Amer. J. of Math., t. 84, 1962, p. 387-399. Zbl0109.41103
21. [21] WHITEHEAD (J. H. C.). — Manifolds with transverse fields in euclidean space, Annals of Math., Series, 2 t. 73, 1961, p. 154-212. Zbl0096.37802MR23 #A2225
22. [22] WHITNEY (H.). — The self-intersections of a smooth n-manifold in 2n-space, Annals of Math., Series 2, 1944, p. 220-246. Zbl0063.08237MR5,273g

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