Topological gauge theories describe the low-energy properties of certain strongly correlated quantum systems through effective weakly interacting models. A prime example is the Chern-Simons theory of fractional quantum Hall states, where anyonic excitations emerge from the coupling between weakly interacting matter particles and a density-dependent gauge field. Although in traditional solid-state platforms such gauge theories are only convenient theoretical constructions, engineered quantum systems enable their direct implementation and provide a fertile playground to investigate their phenomenology without the need for strong interactions. Here, we report the quantum simulation of a topological gauge theory by realizing a one-dimensional r...
Non-Abelian anyons are fractional excitations of gapped topological models believed to describe cert...
The Chiral Soliton Lattice (CSL) is a lattice structure composed of domain walls aligned in parallel...
Chiral form fields in $d$ dimensions can be effectively described as edge modes of topological Chern...
Topological gauge theories provide powerful effective descriptions of certain strongly correlated sy...
The chiral soliton lattice is an array of topological solitons realized as ground states of QCD at f...
A 2D Fock-state lattice (FSL is constructed from the many-body states of two interacting two-mode qu...
We show that two particles interacting via spin exchange exhibit topological features found in one-d...
There is enormous interest in engineering topological photonic systems. Despite intense activity, mo...
The topological $\theta$-angle in gauge theories engenders a series of fundamental phenomena, includ...
The recently proposed physical projector approach to the quantisation of gauge invariant systems is ...
There is enormous interest in engineering topological photonic systems. Despite intense activity, mo...
Over the years, many theoretical frameworks have been developed to understand the remarkable physics...
We show that in a system of one dimensional spinless fermions a topological phase and phase transiti...
We present a detailed study of the topological Schwinger model, which describes (1+1) quantum electr...
In a recent Letter [Phys. Rev. Lett. 123, 250402], Öhberg and Wright describe a Bose-Einstein conden...
Non-Abelian anyons are fractional excitations of gapped topological models believed to describe cert...
The Chiral Soliton Lattice (CSL) is a lattice structure composed of domain walls aligned in parallel...
Chiral form fields in $d$ dimensions can be effectively described as edge modes of topological Chern...
Topological gauge theories provide powerful effective descriptions of certain strongly correlated sy...
The chiral soliton lattice is an array of topological solitons realized as ground states of QCD at f...
A 2D Fock-state lattice (FSL is constructed from the many-body states of two interacting two-mode qu...
We show that two particles interacting via spin exchange exhibit topological features found in one-d...
There is enormous interest in engineering topological photonic systems. Despite intense activity, mo...
The topological $\theta$-angle in gauge theories engenders a series of fundamental phenomena, includ...
The recently proposed physical projector approach to the quantisation of gauge invariant systems is ...
There is enormous interest in engineering topological photonic systems. Despite intense activity, mo...
Over the years, many theoretical frameworks have been developed to understand the remarkable physics...
We show that in a system of one dimensional spinless fermions a topological phase and phase transiti...
We present a detailed study of the topological Schwinger model, which describes (1+1) quantum electr...
In a recent Letter [Phys. Rev. Lett. 123, 250402], Öhberg and Wright describe a Bose-Einstein conden...
Non-Abelian anyons are fractional excitations of gapped topological models believed to describe cert...
The Chiral Soliton Lattice (CSL) is a lattice structure composed of domain walls aligned in parallel...
Chiral form fields in $d$ dimensions can be effectively described as edge modes of topological Chern...