Integer and fractional charge solitons in modulated strips in the fractional quantum Hall regime
Eshel Ben-Jacob, Francisco Guinea, Ziv Hermon, Alexander Shnirman

TL;DR
This paper predicts and analyzes integer and fractional charge solitons in modulated quantum Hall strips, exploring their properties in different physical regimes and configurations.
Contribution
It introduces novel solitonic excitations in fractional quantum Hall systems with specific geometries, expanding understanding of charge localization phenomena.
Findings
Integer charge solitons in modulated strips
Fractional charge solitons in coupled strips
Analysis in dissipative and inertial limits
Abstract
We propose the existence and study the solitonic excitations in two kinds of samples in the fractional quantum Hall regime. One is a strip modulated by a one-dimensional array of gates. The other is made of two parallel strips coupled by a one-dimensional array of tunnel barriers. We predict the existence of integer charge solitons in the first case, and fractional charge solitons in the second case. We study the two cases both in the dissipative and in the inertial limits.
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