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rank Rank 2 complex vector bundles over $S^2\times S^2$
How could people classify all rank $2$ complex vector bundles over $S^2\times S^2$ up to isomorphicisomorphism?
And couldCould you give a rank 2 complex vector bundle which can notcannot be splitsplit as a sum of two line bundles.
Thanks a lot.?
rank 2 complex vector over $S^2\times S^2$
How could people classify all rank $2$ complex vector over $S^2\times S^2$ up to isomorphic?
And could you give a rank 2 complex bundle which can not be split as a sum of two line bundles.
Thanks a lot.
Rank 2 complex vector bundles over $S^2\times S^2$
How could people classify all rank $2$ complex vector bundles over $S^2\times S^2$ up to isomorphism?
Could you give a rank 2 complex vector bundle which cannot be split as a sum of two line bundles?
How could people classify all rank $2$ complex vector over $S^2\times S^2$ up to isomorphic?
And could you give a rank 2 complex bundle which can botnot be split as a sum of two line bundles.
Thanks a lot.
How could people classify all rank $2$ complex vector over $S^2\times S^2$ up to isomorphic?
And could give a rank 2 complex bundle which can bot be split as a sum of two line bundles.
Thanks a lot.
How could people classify all rank $2$ complex vector over $S^2\times S^2$ up to isomorphic?
And could you give a rank 2 complex bundle which can not be split as a sum of two line bundles.
