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Normal bundles of rational curves in Grassmannians
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In projective space over fields of characteristic different from 2, the normal bundle of a general nondegenerate rational curve is balanced. The corresponding statement for rational curves in other Grassmannians can fail. Nevertheless, we prove that the normal bundle of a general rational curve in a Grassmannian decomposes into a direct sum of line bundles whose degrees are at most 2 apart.
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Cited by 1 Pith paper
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Interpolation for rational curves with secants
Determines the maximum number of general points through which a rational curve of degree d in P^r passes subject to a secancy condition along a linear space, via normal and restricted tangent bundles in the blowup Bl_...
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