All 29 entries retain the published order and citation numbers. An em dash retains the bibliography’s repeated-author convention.
[1] BerndtEvansWilliams1998
Bruce C. Berndt, Ronald J. Evans, and Kenneth S. Williams, Gauss and Jacobi sums, Canadian Mathematical Society Series of Monographs and Advanced Texts, Wiley, New York, 1998.
Cited in this paper (1 passage)
[2] Blondel2012
Corinne Blondel, Représentation de Weil et beta extensions, Annales de l'Institut Fourier 62 (2012), no. 4, 1319–1366.
Cited in this paper (2 passages)
[3] Brown1982
Kenneth S. Brown, Cohomology of groups, Graduate Texts in Mathematics, vol. 87, Springer, New York, 1982.
Cited in this paper (1 passage)
[4] BushnellHenniart1996
Colin J. Bushnell and Guy Henniart, Local tame lifting for GL(N). I. simple characters, Publications Mathématiques de l'IHÉS 83 (1996), 105–233.
Cited in this paper (1 passage)
[5] BushnellHenniart1999
—, Local tame lifting for GL(N). II. wildly ramified supercuspidals, Astérisque, vol. 254, Société Mathématique de France, 1999.
Cited in this paper (1 passage)
[6] BushnellHenniart2005ET1
—, The essentially tame local Langlands correspondence. I, Journal of the American Mathematical Society 18 (2005), no. 3, 685–710.
Cited in this paper (1 passage)
[7] BushnellHenniart2005ET2
—, The essentially tame local Langlands correspondence. II. totally ramified representations, Compositio Mathematica 141 (2005), no. 4, 979–1011.
Cited in this paper (1 passage)
[8] BushnellHenniart2006
—, The local Langlands conjecture for GL(2), Grundlehren der mathematischen Wissenschaften, vol. 335, Springer, Berlin, 2006.
Cited in this paper (2 passages)
[9] BushnellHenniart2010ET3
—, The essentially tame local Langlands correspondence. III. the general case, Proceedings of the London Mathematical Society 101 (2010), no. 2, 497–553.
Cited in this paper (1 passage)
[10] BushnellHenniart2017
—, Higher ramification and the local Langlands correspondence, Annals of Mathematics 185 (2017), no. 3, 919–955.
Cited in this paper (1 passage)
[11] BushnellKutzko1993
Colin J. Bushnell and Philip C. Kutzko, The admissible dual of GL(N) via compact open subgroups, Annals of Mathematics Studies, vol. 129, Princeton University Press, Princeton, 1993.
Cited in this paper (4 passages)
[12] DavenportHasse1935
Harold Davenport and Helmut Hasse, Die nullstellen der kongruenzzetafunktionen in gewissen zyklischen fällen, Journal für die reine und angewandte Mathematik 172 (1935), 151–182.
Cited in this paper (1 passage)
[13] DeligneLusztig1976
Pierre Deligne and George Lusztig, Representations of reductive groups over finite fields, Annals of Mathematics 103 (1976), no. 1, 103–161.
Cited in this paper (2 passages)
[14] Dotto2022
Andrea Dotto, Canonical beta extensions, Documenta Mathematica 27 (2022), 295–313.
Cited in this paper (2 passages)
[15] Gerardin1977
Paul Gérardin, Weil representations associated to finite fields, Journal of Algebra 46 (1977), no. 1, 54–101.
Cited in this paper (3 passages)
[16] GurevichHadani2007
Shamgar Gurevich and Ronny Hadani, The geometric Weil representation, Selecta Mathematica. New Series 13 (2007), no. 3, 465–481.
Cited in this paper (2 passages)
[17] HarrisTaylor2001
Michael Harris and Richard Taylor, The geometry and cohomology of some simple Shimura varieties, Annals of Mathematics Studies, vol. 151, Princeton University Press, Princeton, 2001.
Cited in this paper (1 passage)
[18] Henniart1993
Guy Henniart, Caractérisation de la correspondance de Langlands locale par les facteurs \(\varepsilon\) de paires, Inventiones Mathematicae 113 (1993), no. 2, 339–350.
Cited in this paper (2 passages)
[19] Henniart2000
—, Une preuve simple des conjectures de Langlands pour GL(n) sur un corps p adique, Inventiones Mathematicae 139 (2000), no. 2, 439–455.
Cited in this paper (1 passage)
[20] HenniartLemaire2011
Guy Henniart and Bertrand Lemaire, Changement de base et induction automorphe pour \(\mathrm{GL}_n\) en caractéristique non nulle, Mémoires de la Société Mathématique de France, no. 124, Société mathématique de France, 2011.
Cited in this paper (1 passage)
[21] Isaacs1976
I. Martin Isaacs, Character theory of finite groups, Academic Press, New York, 1976.
Cited in this paper (1 passage)
[22] Karpilovsky1985
Gregory Karpilovsky, Projective representations of finite groups, Monographs and Textbooks in Pure and Applied Mathematics, vol. 94, Marcel Dekker, New York, 1985.
Cited in this paper (2 passages)
[23] Mackey1952
George W. Mackey, Induced representations of locally compact groups. I, Annals of Mathematics 55 (1952), no. 1, 101–139.
Cited in this paper (1 passage)
[24] MilnorHusemoller1973
John Milnor and Dale Husemoller, Symmetric bilinear forms, Ergebnisse der Mathematik und ihrer Grenzgebiete, vol. 73, Springer, Berlin, 1973.
Cited in this paper (2 passages)
[25] Neuhauser2002
Markus Neuhauser, An explicit construction of the metaplectic representation over a finite field, Journal of Lie Theory 12 (2002), no. 1, 15–30.
Cited in this paper (2 passages)
[26] Prasad2009
Amritanshu Prasad, On character values and decomposition of the Weil representation associated to a finite abelian group, The Journal of Analysis 17 (2009), 73–85.
Cited in this paper (2 passages)
[27] Serre1967
Jean-Pierre Serre, Local class field theory, Algebraic Number Theory (J. W. S. Cassels and A. Fröhlich, eds.), Academic Press, London, 1967, pp. 128–161.
Cited in this paper (1 passage)
[28] Serre1977
—, Linear representations of finite groups, Graduate Texts in Mathematics, vol. 42, Springer, New York, 1977.
Cited in this paper (1 passage)
[29] Tate1979
John Tate, Number theoretic background, Automorphic Forms, Representations and L-Functions, Part 2 (Armand Borel and William Casselman, eds.), Proceedings of Symposia in Pure Mathematics, vol. 33, American Mathematical Society, 1979, pp. 3–26.