Manisha Garg

collaborators

3 papers

math.GT2026

A new conformal gauge on the visual boundary of a hyperbolic group

Manisha Garg

We study a logarithmic re-gauging of the visual boundary, arising from the logarithmic metric on the sublinear Morse boundary introduced by Garg-Jana-Qing. For every proper geodesi…

math.MG2026

On universal elements for doubling geodesic trees

Sylvester Eriksson-Bique, Manisha Garg

For $n \geq 3$ and $c \in (0, 1)$ , let $G T (n, c)$ denote the class of geodesic metric trees of valence at most $n$ whose branch points are uniformly relatively separated with c…

math.GR2025

On zero-divisors and units in group rings of torsion-free CAT $(0)$ groups

Manisha Garg, Igor Mineyev

This paper addresses two of Kaplansky's conjectures concerning group rings $K [G]$ , where $K$ is a field and $G$ is a torsion-free group: the zero-divisor conjecture, which asserts…

A new conformal gauge on the visual boundary of a hyperbolic group

On universal elements for doubling geodesic trees

On zero-divisors and units in group rings of torsion-free CAT(0) groups

On zero-divisors and units in group rings of torsion-free CAT $(0)$ groups