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Galois representations associated to holomorphic limits of discrete series

机译:与离散序列的全纯极限有关的Galois表示

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摘要

Generalizing previous results of Deligne-Serre and Taylor, Galois representations are attached to cuspidal automorphic representations of unitary groups whose Archimedean component is a holomorphic limit of discrete series. The main ingredient is a construction of congruences, using the Hasse invariant, that is independent of q-expansions.
机译:概括了Deligne-Serre和Taylor的先前结果,Galois表示被附加到unit群的尖峰自同构表示,其Archimedean分量是离散序列的全纯极限。主要成分是使用Hasse不变量构造的全等式,与q展开无关。

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