Actions of compact groups on coherent sheaves

Mathematics – Complex Variables

Scientific paper

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9 pages, plain tex

Scientific paper

Let K be a compact Lie group and G its complexification. For a not necessarily reduced Stein K-space X we show that there is a complex space Z endowed with a holomorphic action of the universal complexification G of K that contains X as an open K-stable subset. The correspondence is functorial. As our main result we prove that every coherent K-sheaf on X extends uniquely to a G-sheaf on Z.

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