Nir Lazarovich

activity

20182026

most citedVirtually free groups are stable in permutations

1 citations · 3 across the 11 of their papers we have counts for

collaborators

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5 papers · 1 filter

math.GT2026

Finiteness of Cannon--Thurston fibers

Indranil Bhattacharyya, Rakesh Halder, Nir Lazarovich +1

Let $Y \to X$ be a proper map between proper hyperbolic metric spaces. A Cannon--Thurston map is a continuous extension $\partial Y \to \partial X$ . We prove that in most known sett…

math.GT2025

Rigidity of highly twisted plat diagrams

Nir Lazarovich, Yoav Moriah, Tali Pinsky +1

In this paper we prove that if a knot or link has a sufficiently complicated plat projection, then that plat projection is unique. More precisely, if a knot or link has a $2 m$ -plat…

math.GT2021

On the Chabauty space of $PSL_{2} (R)$ , I: lattices and grafting

Ian Biringer, Nir Lazarovich, Arielle Leitner

This is the first of two papers on the global topology of the space $Sub (G)$ of all closed subgroups of $G = PSL_{2} (R)$ , equipped with the Chabauty topology…

math.GT2020

Surprising circles in Morse boundaries of right-angled Coxeter groups

Marius Graeber, Annette Karrer, Nir Lazarovich +1

We show that the Morse boundary of a right-angled Coxeter group may contain embedded circles that do not arise as the boundary of a Morse Fuchsian subgroup visible in the defining…

math.GT2019

Local Limits of Connected Subgroups of $S L_{3} (R)$

Nir Lazarovich, Arielle Leitner

In this paper we describe the local limits under conjugation of all closed connected subgroups of $S L_{3} (R)$ in the Chabauty topology.

Finiteness of Cannon--Thurston fibers

Rigidity of highly twisted plat diagrams

On the Chabauty space of PSL2​(R), I: lattices and grafting

Surprising circles in Morse boundaries of right-angled Coxeter groups

Local Limits of Connected Subgroups of SL3​(R)

On the Chabauty space of $PSL_{2} (R)$ , I: lattices and grafting

Local Limits of Connected Subgroups of $S L_{3} (R)$