Stable parallelizability of partially oriented flag manifolds II

Canadian Journal of Mathematics

Volumn 49, Issue 6, 1997, Pages 1323-1339

  Sankaran, Parameswaran ^a   Zvengrowski, Peter ^a  

^a NONE

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0031352044     PISSN: 0008414X     EISSN: None     Source Type: Journal    
DOI: 10.4153/CJM-1997-065-1     Document Type: Article

References (13)

1. J. F. Adams, Vector fields on spheres. Ann. Math. 75(1962), 603-632.
2. E. Antoniano, S. Gitler, J. Ucci, and P. Zvengrowski, On the K-theory and parallelizability of projective Stiefel manifolds. Bol. Soc. Mat. Mexicana 31(1986), 29-46.
3. N. Barufatti and D. Hacon, K-theory of projective Stiefel manifolds. To appear.
4. H. Cartan and S. Eilenberg, Homological algebra. Princeton University Press, Princeton, 1956.
5. W. Fulton and J. Harris, Representation theory. Graduate Texts in Math. 129, Springer-Verlag, 1991.
6. L. Hodgkin, The equivariant Künneth theorem in K-theory. Lecture Notes in Math. 496, Springer Verlag, 1975.
7. D. Husemoller, Fibre Bundles (2nd edn). Graduate Texts in Math. 20, Springer-Verlag, 1975.
8. R. Kultze, An elementary proof for the nonparallelizability of oriented grassmannians. Note Mat. 10(1990), 363-367.
9. K. Y. Lam, A formula for the tangent bundle of flag manifolds and related manifolds. Trans. Amer. Math.
10. P. Sankaran and P. Zvengrowski, On stable parallelizability of flag manifolds. Pacific J. Math. 122(1986), 455-458.
11. _, Stable parallelizability of partially oriented flag manifolds. Pacific J. Math. 128(1987), 349-359.
12. _, K-Theory of oriented Grassmann manifolds. Math. Slovaca (3) 47(1997). To appear.
13. R. E. Stong, Semicharacteristics of oriented Grassmannians. J. Pure Appl. Algebra 33(1984), 97-103.