The nilpotence conjecture in K-theory of toric varieties

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It is shown that all nontrivial elements in higher $K$-groups of toric varieties over a class of regular rings are annihilated by iterations of the natural Frobenius type endomorphisms. This is a higher analog of the triviality of vector bundles on affine toric varieties.
final version, accepted for publication in Inventiones mathematicae

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