activity
20132023
most citedHigher Order Bosonic Topological Phases in Spin Models

47 citations · 119 across the 11 of their papers we have counts for

collaborators

11 papers

cond-mat.mes-hall2023

Anomalous crystalline-electromagnetic responses in semimetals

Mark R. Hirsbrunner, Oleg Dubinkin, Fiona J. Burnell +1

We present a unifying framework that allows us to study the mixed crystalline-electromagnetic responses of topological semimetals in spatial dimensions up to through dimens…

cond-mat.mes-hall2022

Engineering ideal helical topological networks in stanene via Zn decoration

Jennifer Coulter, Mark R. Hirsbrunner, Oleg Dubinkin +2

The xene family of topological insulators plays a key role in many proposals for topological electronic, spintronic, and valleytronic devices. These proposals rely on applying loca…

cond-mat.mes-hall2021★ 2 cited

Higher Rank Chiral Fermions in 3D Weyl Semimetals

Oleg Dubinkin, F. J. Burnell, Taylor L. Hughes

We report on exotic response properties in 3D time-reversal invariant Weyl semimetals with mirror symmetry. Despite having a vanishing anomalous Hall coefficient, we find that the…

cond-mat.str-el2020★ 28 cited

Higher-form Gauge Symmetries in Multipole Topological Phases

Oleg Dubinkin, Alex Rasmussen, Taylor L. Hughes

In this article we study field-theoretical aspects of multipolar topological insulators. Previous research has shown that such systems naturally couple to higher-rank tensor gauge…

cond-mat.str-el2020★ 6 cited

Entanglement Signatures of Multipolar Higher Order Topological Phases

Oleg Dubinkin, Taylor L. Hughes

We propose a procedure that characterizes free-fermion or interacting multipolar higher-order topological phases via their bulk entanglement structure. To this end, we construct ne…

cond-mat.str-el2020★ 14 cited

Lieb Schultz Mattis-Type Theorems and Other Non-perturbative Results for Strongly Correlated Systems with Conserved Dipole Moments

Oleg Dubinkin, Julian May-Mann, Taylor L. Hughes

Non-perturbative constraints on many body physics--such as the famous Lieb-Schultz-Mattis theorem--are valuable tools for studying strongly correlated systems. To this end, we pres…

cond-mat.str-el2019★ 16 cited

Theory of Dipole Insulators

Oleg Dubinkin, Julian May-Mann, Taylor L. Hughes

Insulating systems are characterized by their insensitivity to twisted boundary conditions as quantified by the charge stiffness and charge localization length. The latter quantity…

cond-mat.str-el2018★ 47 cited

Higher Order Bosonic Topological Phases in Spin Models

Oleg Dubinkin, Taylor L. Hughes

We discuss an extension of higher order topological phases to include bosonic systems. We present two spin models for a second-order topological phase protected by a global $\mathb…

hep-th2016

Anomaly matching condition in two-dimensional systems

O. Dubinkin, A. Gorsky, E. Gubankova

Based on Son-Yamamoto relation obtained for transverse part of triangle axial anomaly in , we derive its analog in two-dimensional system. It connects the transverse p…

hep-th2014★ 3 cited

Son-Yamamoto relation and Holographic RG flows

O. Dubinkin, A. Gorsky, A. Milekhin

Motivated by the Son-Yamamoto (SY) relation which connects the three point and two-point correlators we consider the holographic RG flows in the bottom-up approach to holographic Q…

hep-th2013★ 3 cited

On the Virasoro constraints for torus knots

O. Dubinkin

We construct Virasoro algebra of differential operators for the Jones-Rosso matrix model. These operators generate various relations between Wilson loops. Then we discuss the con-…