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Let $F$ be locally compact field with residue characteristic $p$, and $\mathbf{G}$ a connected reductive $F$-group.
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M.-F. Vignéras, Représentations irréductibles de GL ( 2 , F ) {\rm GL}(2,F) modulo p p , L L -functions and Galois representations, London Math. Soc. Lecture Note Ser., vol. 320, Cambridge Univ. Press, Cambridge, 2007, pp. 548–563
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M.-F. Vignéras, The pro- p p -Iwahori-Hecke algebra of a reductive p p -adic group, II , Münster J. Math. 7
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M.-F. Vignéras, The pro- p p -Iwahori Hecke algebra of a p p -adic group III , J. Inst. Math. Jussieu (2015), 1–38
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M.-F. Vignéras, The pro-p Iwahori Hecke algebra of a reductive p-adic group, V (parabolic induction) , Pacific J. Math. 279
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N. Abe, Parabolic inductions for pro- p p -Iwahori Hecke algebras , arXiv:1612.01312
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J. Kohlhasse, Smooth duality in natural characteristic , preprint
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R. Ollivier and M.-F. Vignéras, Parabolic induction in characteristic p p , arXiv:1703.04921
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M.-F. Vignéras, Représentations modulaires de GL ( 2 , F ) {\rm GL}(2,F) en caractéristique l , F l,\;F corps p p -adique, p ≠ l p\neq l , Compositio Math. 72
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N. Abe, Modulo p p parabolic induction of pro- p p -Iwahori Hecke algebra , J. Reine Angew. Math., DOI:10.1515/crelle-2016-0043
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2016
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N. Abe, G. Henniart, F. Herzig, and M.-F. Vignéras, A classification of irreducible admissible mod p p representations of p p -adic reductive groups , J. Amer. Math. Soc. 30
2017
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