activity
20182021
most citedThe BNSR-invariants of the Lodha-Moore groups, and an exotic simple group of type

1 citations · 1 across the 2 of their papers we have counts for

collaborators

7 papers

math.GR2021

Two new families of finitely generated simple groups of homeomorphisms of the real line

James Hyde, Yash Lodha, Cristóbal Rivas

The goal of this article is to exhibit two new families of finitely generated simple groups of homeomorphisms of . These families are strikingly different from existing…

math.GR20201 cited

The BNSR-invariants of the Lodha-Moore groups, and an exotic simple group of type

Yash Lodha, Matthew C. B. Zaremsky

In this paper we give a complete description of the Bieri-Neumann-Strebel-Renz invariants of the Lodha-Moore groups. The second author previously computed the first two invariants,…

math.GR2020

Approximating nonabelian free groups by groups of homeomorphisms of the real line

Yash Lodha

We show that for a large class of finitely generated groups of orientation preserving homeomorphisms of the real line, the following holds: Given a group of rank…

math.GR2019

Uniformly perfect finitely generated simple left orderable groups

James Hyde, Yash Lodha, Andrés Navas +1

We show that the finitely generated simple left orderable groups constructed by the first two authors in arXiv:1807.06478 are uniformly perfect - each element in the group ca…

math.GR2018

Finitely generated infinite simple groups of homeomorphisms of the real line

James Hyde, Yash Lodha

We construct examples of finitely generated infinite simple groups of homeomorphisms of the real line. Equivalently, these are examples of finitely generated simple left (or right)…

math.DS2018

Property FW, differentiable structures, and smoothability of singular actions

Yash Lodha, Nicolás Matte Bon, Michele Triestino

We provide a smoothening criterion for group actions on manifolds by singular diffeomorphisms. We prove that if a countable group has the fixed point property FW for walls (e.g…