Abstract

There now exists preliminary experimental evidence for some fractions, such as \nu = 4/11 and 5/13, that do not belong to any of the sequences =n/(2pn1)\nu=n/(2pn\pm 1), pp and nn being integers. We propose that these states are mixed states of composite fermions of different flavors, for example, composite fermions carrying two and four vortices. We also obtain an estimate of the lowest-excitation dispersion curve as well as the transport gap; the gaps for 4/11 are smaller than those for 1/3 by approximately a factor of 50.Comment: Accepted for PRB rapid communication (scheduled to appear in Nov 15, 2000 issue

    Similar works

    Full text

    thumbnail-image

    Available Versions

    Last time updated on 01/04/2019