Let $X$ be a complex smooth Fano variety of dimension $n$. In this paper, we give a classification of such $X$ when the pseudoindex is equal to $\dfrac{\dim X+1}{2}$ and the Picard number greater than one.
The classification of log Enriques surfaces of rank 18
Embeddings of curves in the plane
On the classification of hyperbolic root systems of the rank three. Part III
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