The physics of interacting Fibonacci anyons can be studied with strongly interacting
Rydberg atoms in a lattice, when due to the dipole blockade the simultaneous laser …

Majorana fermions are the real (in a mathematical sense) counterparts of complex fermions
like ordinary electrons. The promise of topological quantum computing has lead to …

We employ a time-dependent real-space local density-of-states method to study the
movement and fusion of Majorana zero modes in the one-dimensional interacting Kitaev …

We reformulate the topological symmetry-breaking scheme for phase transitions in systems
with anyons in a graphical manner. A set of quantities called vertex lifiting coefficients …

Quantum mechanical systems, whose degrees of freedom are so-called su (2) k anyons,
form a bridge between ordinary SU (2) quantum magnets (of arbitrary spin-S) and systems of …

Boson condensation in topological quantum field theories (TQFT) has been previously
investigated through the formalism of Frobenius algebras and the use of vertex lifting …

A recent thermal Hall experiment triggered renewed interest in the problem of ν= 5/2
quantum Hall effect, which motivated novel interpretations based on the formation of …

We find a series of possible continuous quantum phase transitions between fractional
quantum Hall states at the same filling fraction in two-component quantum Hall systems …

We introduce a model of interacting Majorana fermions that describes a superconducting
phase with a topological order characterized by the Fibonacci topological field theory. Our …

Interfaces between topologically distinct phases of matter reveal a remarkably rich
phenomenology. We study the experimentally relevant interface between a Laughlin phase …