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- W1662874212 abstract "For any complex vector bundle $E^k$ of rank $k$ over a manifold $M^m$ with Chern classes $c_i in H^{2i}(M^m,Z)$ and any non-negative integers $l_1, >..., l_k$ we show the existence of a positive number $N(k,m)$ and the existence of a complex vector bundle $hat E^k$ over $M^m$ whose Chern classes are $ N(k,m) cdot l_icdot c_iin H^{2i} (M^m,Z)$. We also discuss a version of this statement for holomorphic vector bundles over projective algebraic manifolds." @default.
- W1662874212 created "2016-06-24" @default.
- W1662874212 creator A5085819271 @default.
- W1662874212 date "2006-08-24" @default.
- W1662874212 modified "2023-09-27" @default.
- W1662874212 title "Weak equivalence classes of complex vector bundles" @default.
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