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1. CMB 2011 (vol 55 pp. 799)

Novelli, Carla; Occhetta, Gianluca
 Manifolds Covered by Lines and Extremal Rays Let $X$ be a smooth complex projective variety, and let $H \in \operatorname{Pic}(X)$ be an ample line bundle. Assume that $X$ is covered by rational curves with degree one with respect to $H$ and with anticanonical degree greater than or equal to $(\dim X -1)/2$. We prove that there is a covering family of such curves whose numerical class spans an extremal ray in the cone of curves $\operatorname{NE}(X)$. Keywords:rational curves, extremal raysCategories:14J40, 14E30, 14C99
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