Let $E$ be a locally free sheaf of rank $>1$ over a smooth projective variety. Then what is $\mathcal{E}xt^1(E,O_X)$? If it's a line bundle, I know that is zero.
Is this $H^1(\mathcal{H}om(E,O_X))$?
Let $E$ be a locally free sheaf of rank $>1$ over a smooth projective variety. Then what is $\mathcal{E}xt^1(E,O_X)$? If it's a line bundle, I know that is zero.
Is this $H^1(\mathcal{H}om(E,O_X))$?
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