Proper isometric actions of Thompson's groups on Hilbert space

52 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.

Groups acting on manifolds: around the Zimmer program (2008, background): “The proofs that F does not have (T ) do not apply to these groups [57].”
Actions of Picture Groups on CAT(0) Cubical Complexes (2005, unknown): “It can be shown that the cocycle derived here differs from the one in [8] by only a minus sign; in fact, the calculation of this section was the source for [8].”
Some notes on Property A (2006, background): “g property A when equipped with any bounded geometry, left-invariant metric. [DGLY] discusses some aspects of coarse embeddability, and a constructs a non-coarsely embeddable, separable metric space. [Far03] proves that Thompson’s groups are a-T-menable. It is a major unsolved problem to decide whet”
The Baum-Connes and the Farrell-Jones Conjectures in K- and L-Theory (2004, background): “Thompson’s group F true with coefficients [94] ? injectivity is true after inverting 2 (see Propositions 74 and 95)”
Combinatorial algebra : syntax and semantics (2014, unknown): “More information about diagram groups can be found in Farley [101, 102] and Guba and Sapir [138, 139].”