P. Baum

activity

20002020

most citedOn the Equivalence of Geometric and Analytic K-Homology

108 citations · 343 across the 27 of their papers we have counts for

collaborators

Showing 2014Show all

4 papers · 1 filter

math.RT2014★ 14 cited

The principal series of $p$ -adic groups with disconnected centre

Anne-Marie Aubert, Paul Baum, Roger Plymen +1

Let G be a split connected reductive group over a local non-archimedean field. We classify all irreducible complex G-representations in the principal series, irrespective of the (d…

math.RT2014

Geometric structure for the principal series of a split reductive $p$ -adic group with connected centre

Anne-Marie Aubert, Paul Baum, Roger Plymen +1

Let $G$ be a split reductive $p$ -adic group with connected centre. We show that each Bernstein block in the principal series of $G$ admits a definite geometric…

math.RT2014★ 4 cited

Hecke algebras for inner forms of p-adic special linear groups

Anne-Marie Aubert, Paul Baum, Roger Plymen +1

Let F be a non-archimedean local field and let $G^{♯}$ be the group of F-rational points of an inner form of $S L_{n}$ . We study Hecke algebras for all Bernstein components of $G^\…

math.AT2014★ 5 cited

Local Proof of Algebraic Characterization of Free Actions

Paul F. Baum, Piotr M. Hajac

Let $G$ be a compact Hausdorff topological group acting on a compact Hausdorff topological space $X$ . Within the $C^{*}$ -algebra $C (X)$ of all continuous complex-valued functions o…

The principal series of p-adic groups with disconnected centre

Geometric structure for the principal series of a split reductive p-adic group with connected centre

Hecke algebras for inner forms of p-adic special linear groups

Local Proof of Algebraic Characterization of Free Actions

The principal series of $p$ -adic groups with disconnected centre

Geometric structure for the principal series of a split reductive $p$ -adic group with connected centre