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Дата последнего поиска статьи во внешних источниках: 4 сентября 2018 г.
Аннотация:We prove that if X is a rationally connected threefold and G is a p‐subgroup in the group of birational selfmaps of X, then G is an abelian group generated by at most 3 elements provided that urn:x-wiley:0025584X:media:mana201700030:mana201700030-math-0003. We also prove a similar result for urn:x-wiley:0025584X:media:mana201700030:mana201700030-math-0004 under an assumption that G acts on a (Gorenstein) G‐Fano threefold, and show that the same holds for urn:x-wiley:0025584X:media:mana201700030:mana201700030-math-0005 under an assumption that G acts on a G‐Mori fiber space.