Geodesic
Frame Fields on Manifolds
Canadian journal of mathematics, Tome 38 (1986) no. 1, pp. 232-256

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

Consider the following stable secondary cohomology operations associated with the relations in the mod 2 Steenrod algebra: such that Let ψ 5 be a stable tertiary cohomology operation associated with the above relation. We assume that (φ4, φ5) and ψ 5 are chosen to be spin trivial in the sense of Theorem 3.7 of [14].Let φ 0,0, φ 1,1 be the stable Adams basic secondary cohomology operations associated with the relations: respectively. 
Ng, Tze Beng. Frame Fields on Manifolds. Canadian journal of mathematics, Tome 38 (1986) no. 1, pp. 232-256. doi: 10.4153/CJM-1986-011-0
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[1] 1. Adém, J. and Gitler, S., Secondary characteristic classes and the immersion problem, Bol. Soc. Mat. Mex. 8 (1963), 53–78. Google Scholar

[2] 2. Atiyah, M. F., Thorn complexes, Proc. London Math. Soc. 11 (1961), 291–310. Google Scholar

[3] 3. Gilter, S. and Mahowald, M. E., The geometric dimension of real stable vector bundles, Bol. Soc. Mat. Mex. 11 (1960), 85–106. Google Scholar

[4] 4. Hughes, A. and Thomas, E., A note on certain secondary cohomology operations, Bol. Soc. Mat. Mex. 13 (1968), 1–17. Google Scholar

[5] 5. Mahowald, M. E., The index of a tangent 2-field, Pacific Journal of Maths. 58 (1975), 539–548. Google Scholar

[6] 6. Maunder, C. R. F., Cohomology operations of the N-th kind, Proc. London Math. Soc. (1960), 125–154. Google Scholar

[7] 7. Milgram, J., Cartan formulae, Ill. J. of Math. 75 (1971), 633–647. Google Scholar

[8] 8. Beng, Tze Ng, The existence of 7-fields and 8-fields on manifolds, Quart. J. Math Oxford 30 (1979), 197–221. Google Scholar

[9] 9. Beng, Tze Ng, The mod 2 cohomology of BŜO〈16〉, to appear in Can. J. Math. Google Scholar

[10] 10. Beng, Tze Ng, Fourth order cohomology operations and the existence of 9-fields on manifolds, to appear. Google Scholar

[11] 11. Quillen, D. G., The mod 2 cohomology rings of extra-special 2-groups and the spinor groups. Math. Ann. 194 (1971), 197–211 Google Scholar

[12] 12. Randall, D., Tangent frame fields on spin manifolds, Pacific Journal of Mathematics 76 (1978), 157–167. Google Scholar

[13] 13. Thomas, E., Postnikov invariants and higher order cohomology operations, Ann. of Math. 85 (1967), 184–217. Google Scholar

[14] 14. Thomas, E., Real and complex vector fields on manifolds, J. Math, and Mechanic. 16 (1967), 1183–1205. Google Scholar

[15] 15. Thomas, E., The index of a tangent 2-fields, Comment. Math. Helv. 42 (1967), 86–110. Google Scholar

[16] 16. Thomas, E., The span of a manifold, Quart. J. Math. 19 (1968), 225–244. Google Scholar

[17] 17. Thomas, E., Steenrood square and H-space, Ann. of Math. 77 (1963), 306–317. Google Scholar

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