C. MoeglinBirkhäuser BostonC. Moeglin, Quadratic unipotent representations of p-adic groups. Functional analysis on the eve of the 21st century, Vol. 1 (New Brunswick, NJ, 1993), 245-262, Progr. Math., 131, Birkhauser Boston, Boston, MA, 1995....
Kutzko, Smooth representations of reductive p-adic groups. Preprint, 1995. Google Scholar P. Cartier, Representations of p-adic groups: a survey. Automorphic forms, representations and L-functions (A. Borel & W. Casselman edd.), Proc. Symp. in Pure Math. XXXIII (AMS, Providence, 1979),...
Ralf Meyer and Maarten Solleveld, Resolutions for representations of reductive p-adic groups via their buildings, J. Reine Angew. Math. 647 (2010), 115-150, doi: 10.1515/CRELLE.2010.075. MR 2729360Ralf Meyer and Maarten Solleveld, Resolutions for representations of reductive p-adic groups via ...
Let G be a connected reductive p-adic group, P a parabolic subgroup of G, P an opposite parabolic to P and M=P∩P the corresponding Levi factor of P and P . Let k be a finite field of characteristic p, and let Mod G adm (k) denote the category of admissible smooth G ...
3. Affine cellularity of affine Hecke algebras of rank two [J] . Guilhot J., Miemietz V. Mathematische Zeitschrift . 2012,第1a2期 机译:第二级仿射Hecke代数的仿射细胞性 4. Modular Representations of p-adic Groups and of Affine Hecke Algebras [C] . Marie-France Vigneras International...
Journal of Functional Analysis, 1967, 1: 443-491M. A. Rieffel, “Induced Banach representations of Banach algebras and locally compact groups,” J. Funct. Anal... MA Rieffel - 《Journal of Functional Analysis》 被引量: 269发表: 1967年 On irreducible representations of compact $p$-adic ...
the supercuspidal representations of p-adic classical groups 热度: 页数:107 converging sequences of p-adic galois representations and density theorems 热度: 页数:25 An Introduction to p-adic Numbers and p-adic (Andrew Baker) 热度: 页数:64 Introduction To p-adic Numbers and p-adic An...
It requires a very limited knowledge of the inducing cuspidal representation.doi:10.1007/s00209-009-0542-7Marcela HanzerMarko TadićSpringer-VerlagMathematische ZeitschriftMarcela Hanzer and Marko Tadić, A method of proving non-unitarity of representations of p-adic groups I, Math. Z. 265 (...
On ${frak P}$-adic integral representations of finite groups If G is a finite subgroup of the automorphism group of a projective curve X and D is a divisor on X stabilized by G, then under the assumption that D is nonspecial, we compute a simplified formula for the trace of the natur...
Borel, A.: Some finiteness properties of adele groups over number fields. Inst. Hautes Études Sci. Publ. Math. 16, 5–30 (1963) Bernstein, I.N., Zelevinsky, A.V.: Induced representations of reductive {\mathfrak{p}}-adic groups. I. Ann. Sci. École Norm. Sup. (4) 10(4),...