activity
20222026
most citedWhat is Ballistic Transport?

6 citations · 7 across the 7 of their papers we have counts for

collaborators

7 papers

math.SP2026

Directional Ballistic Transport in Quantum Waveguides

Adam Black, David Damanik, Peter Kuchment +2

We study the transport properties of Schrödinger operators on with potentials that are periodic in some directions and compactly supported in the others. Such system…

math.SP2025

Spectral Multiplicity Bounds for Jacobi Operators on Star-Like Graphs

Netanel Levi, Tal Malinovitch

We study the spectral multiplicity of Jacobi operators on star-like graphs with branches. Recently, it was established that the multiplicity of the singular continuous spectrum…

math-ph2024

Twisted Bilayer Graphene in Commensurate Angles

Tal Malinovitch

We study a 2D continuum model of electronic transport in twisted bilayer graphene (TBG) at commensurate angles. We use two honeycomb potentials with the symmetries of graphene, eit…

math-ph2024★ 6 cited

What is Ballistic Transport?

David Damanik, Tal Malinovitch, Giorgio Young

In this article, we review some notions of ballistic transport from the mathematics and physics literature, describe their basic interrelations, and contrast them with other common…

math.SP2023

Directional Ballistic Transport for Partially Periodic Schrödinger Operators on

Adam Black, David Damanik, Tal Malinovitch +1

We study the transport properties of Schrödinger operators on with potentials that are periodic in one direction and compactly supported in the other. Such systems a…

math-ph2022

Scattering for Schrödinger operators with conical decay

Adam Black, Tal Malinovitch

We study the scattering properties of Schrödinger operators with potentials that have short-range decay along a collection of rays in . This generalizes the classical setti…

math-ph2022★ 1 cited

Scattering for Schrödinger operators with potentials concentrated near a subspace

Adam Black, Tal Malinovitch

We study the scattering properties of Schrödinger operators with bounded potentials concentrated near a subspace of . For such operators, we show the existence of sca…