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林熙. 浅谈5/2量子霍尔态:偶数分母与拓扑量子计算[J]. 物理, 2015, 44(12): 796-802. DOI: 10.7693/wl20151202
引用本文: 林熙. 浅谈5/2量子霍尔态:偶数分母与拓扑量子计算[J]. 物理, 2015, 44(12): 796-802. DOI: 10.7693/wl20151202
LIN Xi. Introduction to the 5/2 fractional quantum Hall state:even denominator and topological quantum computation[J]. PHYSICS, 2015, 44(12): 796-802. DOI: 10.7693/wl20151202
Citation: LIN Xi. Introduction to the 5/2 fractional quantum Hall state:even denominator and topological quantum computation[J]. PHYSICS, 2015, 44(12): 796-802. DOI: 10.7693/wl20151202

浅谈5/2量子霍尔态:偶数分母与拓扑量子计算

Introduction to the 5/2 fractional quantum Hall state:even denominator and topological quantum computation

  • 摘要: 已发现的绝大部分分数量子霍尔态以奇数为分母,5/2态是一个例外。在5/2态可能的波函数中,有一些携带非阿贝尔统计,可以用于拓扑量子计算。文章将简单介绍分数量子霍尔效应、5/2态、非阿贝尔统计以及相关最新的科研进展。

     

    Abstract: The 5/2 state is distinct from most of the observed fractional quantum Hall states by being an even denominator state. Some of the proposed wave functions in this state possess non-Abelian statistics, which has potential applications in topological quantum computation.This article briefly introduces the basic concepts of the fractional quantum Hall effect, 5/2 state,non-Abelian statistics, and recent progress in this field.

     

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