Abelian parton state for the ν=4/11 fractional quantum Hall effect

Ajit C. Balram
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引用次数: 5

Abstract

We consider the fractional quantum Hall effect at the filling factor $\nu=4/11$, where two independent experiments have observed a well-developed and quantized Hall plateau. We examine the Abelian state described by the "$4\bar{2}1^{3}$" parton wave function and numerically demonstrate it to be a plausible candidate for the ground state at $\nu=4/11$. We work out the low-energy effective theory of the $4\bar{2}1^{3}$ edge and make predictions for experimentally measurable properties of the state.
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ν=4/11分数量子霍尔效应的阿贝尔部分态
我们考虑在填充因子$\nu=4/11$处的分数量子霍尔效应,其中两个独立的实验已经观察到一个发育良好的量子化霍尔平台。我们研究了由“$4\bar{2}1^{3}$”部分子波函数描述的阿贝尔状态,并在数值上证明了它是$\nu=4/11$基态的合理候选。我们建立了$4\bar{2}1^{3}$边缘的低能量有效理论,并对该状态的实验可测量性质进行了预测。
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