Ever since the proposal of Kitaev for decoherence-free quantum computing based on non-Abelian anyons physical realizations of these exotic particles have been investigated extensively. Starting from one-dimensional models of interacting fermions with different symmetries the emergence and condensation of $\mathfrak{su}(2)_{N_f}$, $\mathfrak{su}(3)_{N_f}$ and $\mathfrak{so}(5)_{N_f}$ anyons is studied in the framework of integrable perturbed WZNW models. For sufficiently small temperatures and fields non-Abelian anyons residing on massive solitonic excitations are identified by their quantum dimension. By tuning the external fields the density of anyons can be increased continuously to study the effect of interactions between them. For each ...
[[abstract]]Starting from the quantum field theory of nonrelativistic matter on a torus interacting ...
AbstractStarting from the fusion rules for the algebra SO(5)2 we construct one-dimensional lattice m...
We introduce a family of quantum spin Hamiltonians on $\mathbb{Z}^2$ that can be regarded as perturb...
Quantum gates for the manipulation of topological qubits rely on interactions between non-Abelian an...
Starting from the fusion rules for the algebra SO(5)2we construct one-dimensional lattice models of ...
In three spatial dimensions, particles are classified into bosons and fermions. Bosons have integer ...
We study a theoretical model for synthetic anyons in a noninteracting quantum many-body system. Synt...
We show that chains of interacting Fibonacci anyons can support a wide variety of collective ground ...
Abstract. Anyons can be considered to be a third class of particles with nontrivial exchange statis...
Quantum statistics is an important aspect of quantum mechanics and it lays down the rules for identi...
Two-dimensional systems such as quantum spin liquids or fractional quantum Hall systems exhibit anyo...
In two dimensions, the topological order described by Z(2) gauge theory coupled to free or weakly in...
We study quantum phase transitions and the critical behavior of topologically-ordered phases by cons...
Intermediate statistics interpolating from Bose statistics to Fermi statistics are allowed in two di...
Topologically ordered phases flamboyance a cornucopia of intriguing phenomena that cannot be perceiv...
[[abstract]]Starting from the quantum field theory of nonrelativistic matter on a torus interacting ...
AbstractStarting from the fusion rules for the algebra SO(5)2 we construct one-dimensional lattice m...
We introduce a family of quantum spin Hamiltonians on $\mathbb{Z}^2$ that can be regarded as perturb...
Quantum gates for the manipulation of topological qubits rely on interactions between non-Abelian an...
Starting from the fusion rules for the algebra SO(5)2we construct one-dimensional lattice models of ...
In three spatial dimensions, particles are classified into bosons and fermions. Bosons have integer ...
We study a theoretical model for synthetic anyons in a noninteracting quantum many-body system. Synt...
We show that chains of interacting Fibonacci anyons can support a wide variety of collective ground ...
Abstract. Anyons can be considered to be a third class of particles with nontrivial exchange statis...
Quantum statistics is an important aspect of quantum mechanics and it lays down the rules for identi...
Two-dimensional systems such as quantum spin liquids or fractional quantum Hall systems exhibit anyo...
In two dimensions, the topological order described by Z(2) gauge theory coupled to free or weakly in...
We study quantum phase transitions and the critical behavior of topologically-ordered phases by cons...
Intermediate statistics interpolating from Bose statistics to Fermi statistics are allowed in two di...
Topologically ordered phases flamboyance a cornucopia of intriguing phenomena that cannot be perceiv...
[[abstract]]Starting from the quantum field theory of nonrelativistic matter on a torus interacting ...
AbstractStarting from the fusion rules for the algebra SO(5)2 we construct one-dimensional lattice m...
We introduce a family of quantum spin Hamiltonians on $\mathbb{Z}^2$ that can be regarded as perturb...