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Feb 10, 2010 at 7:48 comment added Marty I did misunderestimate :) - sorry! Vogan's treatment is the only one - or the first one, at least - to use perverse sheaves in the p-adic setting. As Ben-Zvi states below, it seems like the best way to understand not only the irreducibles, but also the structure of the category. From my perspective, Bernstein's center produces a complex variety, which "roughly" parameterizes representations. For each component in this variety, one should do something like Vogan to study the category of representations supported on this component.
Feb 9, 2010 at 22:46 comment added Kevin Buzzard "...perverse sheaves (which the OP may or may not like)". Aah you misunderstand. What I was objecting to was not the perverse sheaves, but the fact that the perverse sheaves were always on a space that was introduced just after the fateful words "now let's assume we're in an equicharacteristic setting". On the other hand I see that Vogan introduces a space in the p-adic setting too, so I am cautiously optimistic...
Feb 9, 2010 at 22:32 history answered Marty CC BY-SA 2.5