activity
20072026
most citedOn the topology of the Lorenz system

15 citations · 46 across the 15 of their papers we have counts for

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10 papers · 1 filter

math.GT2026

The Farey tree and fibrations of the Whitehead link complement

Tali Pinsky

We show a curious connection between an example of dynamical forcing, where an existence of one periodic orbit for a dynamical system forces the existence of other periodic orbits,…

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 -plat…

math.GT2023

Arithmetic modular links

José Andrés Rodríguez Migueles, Tali Pinsky, Jessica S. Purcell

We construct a sequence of geodesics on the modular surface such that the complement of the canonical lifts to the unit tangent bundle are arithmetic 3-manifolds.

math.GT2022

Highly twisted diagrams

Nir Lazarovich, Yoav Moriah, Tali Pinsky

We prove that the knots and links that admit a 3-highly twisted irreducible diagram with more than two twist regions are hyperbolic. This should be compared with a result of Futer-…

math.GT2021

Highly twisted plat diagrams

Nir Lazarovich, Yoav Moriah, Tali Pinsky

We prove that the knots and links in the infinite set of -highly twisted -plats, with , are all hyperbolic. This should be compared with a result of Futer-Purcell…

math.GT2017

Volumes of hyperbolic three-manifolds associated to modular links

Alex Brandts, Tali Pinsky, Lior Silberman

Periodic geodesics on the modular surface correspond to periodic orbits of the geodesic flow in its unit tangent bundle $\mathrm{PSL}_2(\mathbb{Z})\backslash\mathrm{PSL}_2(\mathbb{…

math.GT2017★ 1 cited

Tunnel number one knots satisfy the Berge Conjecture

Tao Li, Yoav Moriah, Tali Pinsky

Let be a tunnel number one knot in with irreducible knot exterior, where is either , or a connected sum of with any lens space. (In particular, thi…

math.GT2014

An upper bound for the volumes of complements of periodic geodesics

Maxime Bergeron, Tali Pinsky, Lior Silberman

A periodic geodesic on a surface has a natural lift to the unit tangent bundle; when the complement of this lift is hyperbolic, its volume typically grows as the geodesic gets long…

math.GT2014★ 5 cited

Coding of geodesics and Lorenz-like templates for some geodesic flows

Pierre Dehornoy, Tali Pinsky

We construct a template with two ribbons that describes the topology of all periodic orbits of the geodesic flow on the unit tangent bundle to any sphere with three cone points wit…

math.GT2007★ 2 cited

Dynamics of shear homeomorphisms of tori and the Bestvina-Handel algorithm

Tali Pinsky, Bronislaw Wajnryb

Sharkovskii proved that the existence of a periodic orbit in a one-dimensional dynamical system implies existence of infinitely many periodic orbits. We obtain an analog of Sharkov…