Geodesic
Double Covers and Metastable Immersions of Spheres
Canadian journal of mathematics, Tome 26 (1974) no. 1, pp. 145-176

Voir la notice de l'article provenant de la source Cambridge University Press

The real line will be R, Euclidean n-space will be R n , the unit ball in R n will be En , the unit sphere in R n+1 will be Sn , and real projective n-space will be Pn . The canonical line bundle associated with the double cover Sn → Pn will be ηn . If γ is a vector bundle, E(γ) will be its associated cell bundle, S(γ) its associated sphere bundle, P(γ) its associated projective space bundle (P(γ) = S(γ) / (-1)) and T(γ) = E(γ)/S(γ) its Thorn space. 
Wells, Robert. Double Covers and Metastable Immersions of Spheres. Canadian journal of mathematics, Tome 26 (1974) no. 1, pp. 145-176. doi: 10.4153/CJM-1974-016-1
@article{10_4153_CJM_1974_016_1,
     author = {Wells, Robert},
     title = {Double {Covers} and {Metastable} {Immersions} of {Spheres}},
     journal = {Canadian journal of mathematics},
     pages = {145--176},
     year = {1974},
     volume = {26},
     number = {1},
     doi = {10.4153/CJM-1974-016-1},
     url = {http://geodesic.mathdoc.fr/articles/10.4153/CJM-1974-016-1/}
}
TY  - JOUR
AU  - Wells, Robert
TI  - Double Covers and Metastable Immersions of Spheres
JO  - Canadian journal of mathematics
PY  - 1974
SP  - 145
EP  - 176
VL  - 26
IS  - 1
UR  - http://geodesic.mathdoc.fr/articles/10.4153/CJM-1974-016-1/
DO  - 10.4153/CJM-1974-016-1
ID  - 10_4153_CJM_1974_016_1
ER  - 
%0 Journal Article
%A Wells, Robert
%T Double Covers and Metastable Immersions of Spheres
%J Canadian journal of mathematics
%D 1974
%P 145-176
%V 26
%N 1
%U http://geodesic.mathdoc.fr/articles/10.4153/CJM-1974-016-1/
%R 10.4153/CJM-1974-016-1
%F 10_4153_CJM_1974_016_1

[1] 1. Conner, P. E. and Floyd, E. E., Fixed point free involutions and equivariant maps, Bull. Amer. Math. Soc. 66 (1960), 416–441 ; and 105 (1962), 222–228. Google Scholar

[2] 2. Connolly, F., From immersions to embeddings of smooth manifolds, Trans. Amer. Math. Soc. 152 (1970), 253–271. Google Scholar

[3] 3. Haefliger, A., Plongements differentiates de variétés dans variétés, Comment. Math. Helv. 36 (1961), 47–82. Google Scholar

[4] 4. Haefliger, A., Plongements differentiates dans le domaine stable, Comment. Math. Helv. 37 (1962/63), 155–176. Google Scholar

[5] 5. Kervaire, M. A., A manifold which does not admit any differentiable structure, Comment. Math. Helv. 34 (1960), 257–270. Google Scholar

[6] 6. Miller, J. G., Self-intersections of some immersed manifolds, Trans. Amer. Math. Soc. 136 (1969), 329–338. Google Scholar

[7] 7. Schneider, H., Free involutions on homotopy S[h/2] × Sh-[h/2] s , Ph.D. Thesis, University of Chicago, 1972. Google Scholar

[8] 8. Schweitzer, P. A., Joint cob ordism of immersions, The Steenrod algebra and its applications: A conference to celebrate N. E. Steenrod's sixtieth birthday. Proceedings of the conference held at the Batelle Memorial Institute (Springer-Verlag, 1972). Google Scholar

[9] 9. Uchida, F., Exact sequences involving cobordism groups of immersions, Osaka J. Math. 6 (1969), 397–408. Google Scholar

[10] 10. Wells, R., Cobordism groups of immersions, Topology 5 (1966), 281–294. Google Scholar

[11] 11. Wells, R., Modification of intersections, Illinois Math. 11 (1967), 389–399. Google Scholar

[12] 12. Wells, R., Some examples of free involutions on homotopy Sl × Sl's , Illinois J. Math. 15 (1971), 542–550. Google Scholar

[13] 13. Wells, R., Free involutions of Homotopy Sl × Sl's , Illinois Math. 15 (1971), 160–184. Google Scholar

Cité par Sources :