We show that neutral anyonic excitations have a signature in spectroscopic measurements
of materials: The low-energy onset of spectral functions near the threshold follows universal …

Fractional statistics of identical particles is a theoretical possibility both in one and two
dimensions. Two-dimensional particles of this kind are called anyons. The most important …

Intermediate statistics interpolating from Bose statistics to Fermi statistics are allowed in two
dimensions. This is due to the particular topology of the two dimensional configuration space …

We use the method of solving the three-anyon problem developed in our earlier publication
to evaluate numerically the third virial coefficient of free anyons. In order to improve …

A two-dimensional quantum mechanical system consisting of a particle coupled to two
magnetic impurities of different strengths, in a harmonic potential, is considered. Topological …

We use the permutation symmetric hyperspherical three-body variables to cast the non-
relativistic three-body Schrödinger equation in two dimensions into a set of (possibly …

We initiate an algebraic approach to the many-anyon problem based on deformed oscillator
algebras. The formalism utilizes a generalization of the deformed Heisenberg algebras …

We develop the concept of trajectories in anyon spectra, ie the continuous dependence of
energy levels on the kinetic angular momentum. It provides a more economical and unified …

The thermodynamics of anyons in the lowest Landau level is addressed in the anti-
screening regime, the anyon flux tubes being parallel to the magnetic field. The equation of …

The cyclic corrections (ie the contribution of cyclic particle exchanges) to the anyon partition
functions are computed at all perturbative orders of the statistical coupling in the …