Birationally rigid varieties with a pencil of Fano double covers. I

Mathematics – Algebraic Geometry

Scientific paper

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37 pages

Scientific paper

We prove that a general Fano fibration $\pi\colon V\to {\mathbb P}^1$, the
fiber of which is a double Fano hypersurface of index 1, is birationally
superrigid provided it is sufficiently twisted over the base. In particular, on
$V$ there are no other structures of a rationally connected fibration. The
proof is based on the method of maximal singularities.

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