Fano varieties with high degree

Mathematics – Algebraic Geometry

Scientific paper

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5 pages, LaTeX 2e

Scientific paper

For any positive integer $k$ and any integer $n$ large enough, we construct a
Fano variety $X$ with Picard number $k$ and dimension $n$ such that
$((-K_X)^n)^{1/n}$ grows like $n^k/(\log n)^{k-1}$.

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