Depth-preserving property of the local Langlands correspondence for quasi-split classical groups in large residual characteristic
Author:
Funder
japan society for the promotion of science
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
https://link.springer.com/content/pdf/10.1007/s00229-022-01397-9.pdf
Reference33 articles.
1. Aubert, A.-M., Baum, P., Plymen, R., Solleveld, M.: Depth and the local Langlands correspondence, Arbeitstagung Bonn 2013, Progr. Math., vol. 319. Birkhäuser/Springer, Cham 2016, 17–41 (2013)
2. Aubert, A.-M., Baum, P., Plymen, R., Solleveld, M.: The local Langlands correspondence for inner forms of $${\rm SL}_n$$. Res. Math. Sci. 3, Paper No. 32, 34 (2016)
3. Adler, J.D.: Refined anisotropic $$K$$-types and supercuspidal representations. Pacific J. Math. 185(1), 1–32 (1998)
4. Adler, J.D., Korman, J.: The local character expansion near a tame, semisimple element. Am. J. Math. 129(2), 381–403 (2007)
5. Aubert, A.-M., Plymen, R.: Comparison of the depths on both sides of the local Langlands correspondence for Weil-restricted groups (with an appendix by Jessica Fintzen). J. Number Theory 233, 24–58 (2022)
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