An Intertwining Result for p-adic Groups

By Jeffrey D. Adler, Alan Roche. Canadian Journal of Mathematics - Journal Canadien de Mathematiques, 2000

62 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Types for tame p-adic groups (2018, background): “is semi-continuous and for every r ∈ R every (gj)∗ y,r+-coset contains an almost stable element (e.g. take an element dual to a semisimple element under the non-degenerate bilinear form B provided by [AR00] that we discussed on page 11 in Section 3). Moreover, by our assumption, f(xj−1) ≤ rj−1 (beca”
Supercuspidal representations: An exhaustion theorem (2006, background): “Remark 3.5. The condition in Proposition 4.1 of [4] requires that either G is a form of GLn, or the absolute Dynkin diagram of G has no bonds of order p and p does not divide 2k(G)|π1(G′)| (see [ 4 ], Proposition 4.1 for notation).”
Homogeneity results for invariant distributions of a reductive p-adic group (2002, background): “Proof. If has characteristic zero, this is known (see, for example, [11, 3 ]).”