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Adler, Jeffrey D.; Roche, Alan. An Intertwining Result for p-adic Groups. Canadian journal of mathematics, Tome 52 (2000) no. 3, pp. 449-467. doi: 10.4153/CJM-2000-021-8
@article{10_4153_CJM_2000_021_8,
author = {Adler, Jeffrey D. and Roche, Alan},
title = {An {Intertwining} {Result} for p-adic {Groups}},
journal = {Canadian journal of mathematics},
pages = {449--467},
year = {2000},
volume = {52},
number = {3},
doi = {10.4153/CJM-2000-021-8},
url = {http://geodesic.mathdoc.fr/articles/10.4153/CJM-2000-021-8/}
}
TY - JOUR AU - Adler, Jeffrey D. AU - Roche, Alan TI - An Intertwining Result for p-adic Groups JO - Canadian journal of mathematics PY - 2000 SP - 449 EP - 467 VL - 52 IS - 3 UR - http://geodesic.mathdoc.fr/articles/10.4153/CJM-2000-021-8/ DO - 10.4153/CJM-2000-021-8 ID - 10_4153_CJM_2000_021_8 ER -
[1] [1] Adler, J. D., Refined anisotropic K-types and supercuspidal representations. Pacific J. Math. (1) 185(1998), 1–32. Google Scholar
[2] [2] Bushnell, C. J. and Kutzko, P. C., The admissible dual of GL(N) via compact open subgroups. Princeton University Press, Princeton, New Jersey, 1993. Google Scholar
[3] [3] Bushnell, C. J. and Kutzko, P. C., Smooth representations of reductive p-adic groups: structure theory via types. Proc. LondonMath. Soc. (3) 77(1998), 582–634. Google Scholar
[4] [4] Bushnell, C. J. and Kutzko, P. C., Semisimple types in GL n. CompositioMath. (1) 119(1999), 53–97. Google Scholar
[5] [5] Casselman, W., Introduction to the theory of admissible representations of p-adic reductive groups. Preprint. Google Scholar
[6] [6] Corwin, L., Representations of division algebras over local fields. Adv. in Math. 13(1974), 259–267. Google Scholar
[7] [7] Howe, R., Some qualitative results on the representation theory of GL n over a p-adic field. Pacific J. Math (2) 73(1977), 479–538. Google Scholar
[8] [8] Howe, R., Tamely ramified supercuspidal representations of GL n. Pacific J. Math. (2) 73(1977), 437–460. Google Scholar
[9] [9] Howe, R. and Moy, A., Minimal K-types for GL n over a p-adic field . Astérisque 171–172 (1989), 257–273. Google Scholar
[10] [10] Howe, R. and Moy, A., Hecke algebra isomorphisms for GL n over a p-adic field. J. Algebra (2) 131(1990), 388–424. Google Scholar
[11] [11] Howe, R. (with the collaboration of A. Moy), Harish-Chandra homomorphisms for p-adic groups. CBMS Regional Conference Series in Mathematics 59, Amer.Math. Soc., Providence, 1985. Google Scholar
[12] [12] Mautner, F. I., Spherical functions over p-adic fields II. Amer. J. Math. 86(1964), 171–200. Google Scholar
[13] [13] Morris, L., Level zero G-types. CompositioMath. 118(1999), 135–157. Google Scholar
[14] [14] Morris, L., Tamely ramified supercuspidal representations of classical groups II: representation theory. Ann. Sci. École Norm. Sup. 25(1992), 233–274. Google Scholar
[15] [15] Morris, L., Tamely ramified intertwining algebras. Invent.Math. 114(1993), 1–54. Google Scholar
[16] [16] Moy, A., Representations of GSp(4) over a p-adic field I and II. CompositioMath. 66(1988), 237–328. Google Scholar
[17] [17] Moy, A. and Prasad, G., Unrefined minimal K-types for p-adic groups. Invent.Math. 116(1994), 393–408. Google Scholar
[18] [18] Moy, A. and Prasad, G., Jacquet functors and unrefined minimal K-types. Comment.Math. Helvetici 71(1996), 98–121. Google Scholar
[19] [19] Pan, S.-Y. and Yu, J.-K., Unrefined minimal K-types for p-adic classical groups. Preprint, 1997. Google Scholar
[20] [20] Prasad, G. and Raghunathan, M. S., Topological central extensions of semi-simple groups over local fields I. Ann. of Math. 119(1984), 143–201. Google Scholar
[21] [21] Roche, A., Types and Hecke algebras for principal series representations of split reductive p-adic groups. Ann. Sci. École Norm. Sup. (4) 31(1998), 361–413. Google Scholar
[22] [22] Rousseau, G., Immeubles des groupes réductifs sur les corps locaux. Ph.D. thesis, Paris XI, 1977. Google Scholar
[23] [23] Shalika, J., Representations of the two by two unimodular group over local fields. Seminar on representations of Lie groups, Institute for Advanced Study, 1965. Google Scholar
[24] [24] Springer, T., Reductive groups . Automorphic forms, representations, and L-functions, Providence, (eds., Borel, A. and Casselman, W.), Proc. Symp. Pure Math. 33, part 1, Amer.Math. Soc., 1979, 3–27. Google Scholar
[25] [25] Springer, T. and Steinberg, R., Conjugacy classes . Seminar on Algebraic Groups and Related Finite Groups, Berlin, (eds., Borel, A. and Carter, R. et al), LectureNotes in Math. 131, Springer, 1970, 167–266. Google Scholar
[26] [26] Steinberg, R., Torsion in reductive groups , Adv. in Math. 15(1975), 63–92. Google Scholar
[27] [27] Tanaka, Shun’ichi, On irreducible unitary representations of some special linear groups of the second order. I, II. Osaka J. Math. 3(1966), 217–227. 229–242. Google Scholar
[28] [28] Yu, J.-K., Tame construction of supercuspidal representations. Preprint, 1998. Google Scholar
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