We describe a continuous-variable scheme for simulating the Kitaev lattice model and for detecting statistics of Abelian anyons. The corresponding quantum optical implementation is solely based upon Gaussian resource states and Gaussian operations, hence allowing for a highly efficient creation, manipulation, and detection of anyons. This approach extends our understanding of the control and application of anyons and it leads to the possibility for experimental proof-of-principle demonstrations of anyonic statistics using continuous-variable systems
"A thesis submitted to Macquarie University for the degree of Doctor of Philosophy Department of Phy...
Abstract An anyonic exclusion statistics, which generalizes the Bose-Einstein and Fermi-Dirac statis...
Matrix product states (MPS) have proven to be a very successful tool to study lattice systems with l...
We describe a continuous-variable scheme for simulating the Kitaev lattice model and for detecting s...
We describe how continuous-variable Abelian anyons, created on the surface of a continuous-variable ...
Anyons are particlelike excitations of strongly correlated phases of matter with fractional statisti...
We propose a simple scheme for mimicking the physics of one-dimensional anyons in an optical-lattice...
A method to simulate the dynamics of anyons through the Jaynes-Cummings model is presented. The simu...
Anyons are particlelike excitations of strongly correlated phases of matter with fractional statisti...
We propose feasible scenarios for revealing the modified exchange statistics in one-dimensional anyo...
Geometric phases, generated by cyclic evolutions of quantum systems, offer an inspiring playground f...
We consider a two-dimensional spin system that exhibits Abelian anyonic excitations. Manipulations o...
We establish the potential of continuous-variable Gaussian states of linear dynamical systems for ma...
Two-dimensional systems such as quantum spin liquids or fractional quantum Hall systems exhibit anyo...
Anyons exist as pointlike particles in two dimensions and carry braid statistics, which enable inter...
"A thesis submitted to Macquarie University for the degree of Doctor of Philosophy Department of Phy...
Abstract An anyonic exclusion statistics, which generalizes the Bose-Einstein and Fermi-Dirac statis...
Matrix product states (MPS) have proven to be a very successful tool to study lattice systems with l...
We describe a continuous-variable scheme for simulating the Kitaev lattice model and for detecting s...
We describe how continuous-variable Abelian anyons, created on the surface of a continuous-variable ...
Anyons are particlelike excitations of strongly correlated phases of matter with fractional statisti...
We propose a simple scheme for mimicking the physics of one-dimensional anyons in an optical-lattice...
A method to simulate the dynamics of anyons through the Jaynes-Cummings model is presented. The simu...
Anyons are particlelike excitations of strongly correlated phases of matter with fractional statisti...
We propose feasible scenarios for revealing the modified exchange statistics in one-dimensional anyo...
Geometric phases, generated by cyclic evolutions of quantum systems, offer an inspiring playground f...
We consider a two-dimensional spin system that exhibits Abelian anyonic excitations. Manipulations o...
We establish the potential of continuous-variable Gaussian states of linear dynamical systems for ma...
Two-dimensional systems such as quantum spin liquids or fractional quantum Hall systems exhibit anyo...
Anyons exist as pointlike particles in two dimensions and carry braid statistics, which enable inter...
"A thesis submitted to Macquarie University for the degree of Doctor of Philosophy Department of Phy...
Abstract An anyonic exclusion statistics, which generalizes the Bose-Einstein and Fermi-Dirac statis...
Matrix product states (MPS) have proven to be a very successful tool to study lattice systems with l...