activity
19942023
most citedQuasiclassical negative magnetoresistance of a 2D electron gas: interplay of strong scatterers and smooth disorder

103 citations · 868 across the 31 of their papers we have counts for

collaborators

31 papers

cond-mat.mes-hall2023★ 16 cited

Two-dimensional electron hydrodynamics in a random array of impenetrable obstacles: Magnetoresistivity, Hall viscosity, and the Landauer dipole

I. V. Gornyi, D. G. Polyakov

We formulate a general framework to study the flow of the electron liquid in two dimensions past a random array of impenetrable obstacles in the presence of a magnetic field. We de…

cond-mat.mes-hall2021★ 30 cited

Contacts, equilibration, and interactions in fractional quantum Hall edge transport

C. Spånslätt, Yuval Gefen, I. V. Gornyi +1

We study electron transport through a multichannel fractional quantum Hall edge in the presence of both interchannel interaction and random tunneling between channels, with emphasi…

cond-mat.str-el2019★ 1 cited

Emergent chirality in multi-lead Luttinger-liquid junctions out of equilibrium

D. N. Aristov, I. V. Gornyi, D. G. Polyakov +1

We study charge transport through -lead junctions () of spinless Luttinger liquid wires with bias voltages applied to Fermi-liquid reservoirs. In particular, we conside…

cond-mat.str-el2017★ 9 cited

Y-junction of Luttinger-liquid wires out of equilibrium

D. N. Aristov, I. V. Gornyi, D. G. Polyakov +1

We calculate the conductances of a three-way junction of spinless Luttinger-liquid wires as functions of bias voltages applied to three independent Fermi-liquid reservoirs. In part…

cond-mat.mes-hall2016★ 7 cited

Spin-charge separation in an Aharonov-Bohm interferometer

A. P. Dmitriev, I. V. Gornyi, V. Yu. Kachorovskii +1

We study manifestations of spin-charge separation (SCS) in transport through a tunnel-coupled interacting single-channel quantum ring. We focus on the high-temperature case (temper…

cond-mat.dis-nn2016★ 30 cited

Absence of many-body localization in a continuum

I. V. Gornyi, A. D. Mirlin, M. Müller +1

We show that many-body localization, which exists in tight-binding models, is unstable in a continuum. Irrespective of the dimensionality of the system, many-body localization does…