Laughlin type wave function for two-dimensional anyon fields in a KMS-state

Abstract

The correlation functions of two-dimensional anyon fields in a KMS-state are studied. For T=0 the $n$-particle wave functions of noncanonical fermions of level $\alpha$, $\alpha$ odd, are shown to be of Laughlin type of order $\alpha$. For $T>0$ they are given by a simple finite-temperature generalization of Laughlin's wave function. This relates the first and second quantized pictures of the fractional quantum Hall effect.

9 pages, LaTeX, comments and references added (version to appear in Physics Letters B)

References in corpus (2)

• Anyons and the Bose-Fermi duality in the finite-temperature Thirring model
• Do anyons solve Heisenberg's Urgleichung in one dimension

Cited by in corpus (4)

• Luttinger Liquid in Non-equilibrium Steady State
• Kohn-Sham Density Functional Theory of Abelian Anyons
• Emergent Anyon Distribution in the Unruh Effect
• Anyon Quantum Transport and Noise away from Equilibrium