Mathematics – Algebraic Geometry
Scientific paper
2009-10-28
Mathematics
Algebraic Geometry
submitted to ASPM
Scientific paper
Let $X$ be a Fano variety with at worst isolated quotient singularities. Our
result asserts that if $C \cdot (-K_X) > max\{\frac{n}{2}+1,\frac{2n}{3}\}$ for
every curve $C \subset X$, then $\rho_X=1$.
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