Noninvariant base change identities

1995Mémoires de la Société mathématique de FranceEngineering被引 17开放获取

摘要

We prove, in the cyclic base change situation for the group GZ/(n), an identity between noninvariant trace formulas for pairs of strongly associated functions. We construct sufficiently many such pairs of functions in order to get a new proof of the existence of base change for automorphic representations of GL(n) over a number field. Our proof is more direct and elementary than Arthur and ClozePs one, although based on a similar method: a trace formula identity.

引用本文（GB/T 7714）

Jean-Pierre Labesse. Noninvariant base change identities[J]. Mémoires de la Société mathématique de France, 1995.

引文网络

参考文献与被引分析加载中…

DOI：https://doi.org/10.24033/msmf.375

本站仅收录题录与摘要供学习参考，全文版权归属出版方；如有侵权请联系我们删除。