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Quasi-connected reductive groups
Published 12 Aug 2021 in math.GR, math.AG, and math.RT | (2108.05694v2)
Abstract: We introduce the notion of a quasi-connected reductive group over an arbitrary field to be an almost direct product of a connected semisimple group and a quasi-torus (a smooth group of multiplicative type). We show that a linear algebraic group is quasi-connected reductive if and only if it is isomorphic to a smooth normal subgroup of a connected reductive group.
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