摘要
The p-adic local Langlands correspondence for GL2(ℚ p) attaches to any 2-dimensional irreducible p-adic representation V of Gℚp an admissible unitary representation Π(V) of GL 2(ℚp). The unitary principal series of GL 2(ℚp) are those Π(V) corresponding to trianguline representations. In this article, for p > 2, using the machinery of Colmez, we determine the space of locally analytic vectors Π(V)an for all non-exceptional unitary principal series Π(V) of GL2(ℚ p) by proving a conjecture of Emerton.
| 源语言 | 英语 |
|---|---|
| 页(从-至) | 167-190 |
| 页数 | 24 |
| 期刊 | Annales Scientifiques de l'Ecole Normale Superieure |
| 卷 | 45 |
| 期 | 1 |
| DOI | |
| 出版状态 | 已出版 - 2012 |
指纹
探究 'Locally analytic vectors of unitary principal series of GL 2(ℚp)' 的科研主题。它们共同构成独一无二的指纹。引用此
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