Abstract
For a uniruled projective manifold, we prove that a general rational curve of minimal degree through a general point is uniquely determined by its tangent vector. As applications, among other things we give a new proof, using no Lie theory, of our earlier result that a holomorphic map from a rational homogeneous space of Picard number 1 onto a projective manifold different from the projective space must be a biholomorphic map.
Citation
JUN-MUK HWANG . NGAIMING MOK . "BIRATIONALITY OF THE TANGENT MAP FOR MINIMAL RATIONAL CURVES." Asian J. Math. 8 (1) 051 - 064, January, 2004.
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