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Interpolation of rational scrolls
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abstract
We show in many cases that there exist rational scrolls which are balanced, i.e. they contain the expected number of general linear spaces as rulings. For example, there exist balanced scrolls of degree $mk+1$ and fibre dimension $k$ in $\P^{2k+1}$ for all $m\geq 1$.
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Cited by 1 Pith paper
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Restricted tangent bundle of rational curves on projective hypersurfaces
A general Fano hypersurface of degree d in P^n has rational curves of degree e with balanced restricted tangent bundle exactly when e exceeds (n-1)/(n+1-d), and quadrics have a separate parity rule.
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