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Duality and bosonization of (2+1)-dimensional Majorana fermions

机译:(2 + 1) - 二维马太基亚球群的二元和糖化

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摘要

We construct a dual-bosonized description of a massless Majorana fermion in (2+1) d. In contrast to Dirac fermions, for which a bosonized description can be constructed using a flux attachment procedure, neutral Majorana fermions call for a different approach. We argue that the dual theory is an SO(N)(1) Chern-Simons gauge theory with a critical SO(N) vector bosonic matter field (N >= 3). The monopole of the SO(N) gauge field is identified with the Majorana fermion. We provide evidence for the duality by establishing the correspondence of adjacent gapped phases and by a parton construction. We also propose a generalization of the duality to N-f flavors of Majorana fermions, and discuss possible resolutions of a caveat associated with an emergent global Z(2) symmetry. Finally, we conjecture a dual description of an N = 1 supersymmetric fixed point in (2+1) d, which is realized by tuning a single flavor of Majorana fermions to an interacting (Gross-Neveu) critical point.
机译:我们构建了(2 + 1)D的无阻亚马西亚仙女群岛的双糖化描述。 与Dirac胎晶膜形成对比,可以使用助熔剂附着过程构建阳光化描述,中性Mavicaana掩模呼叫不同的方法。 我们认为双重理论是如此(n)(1)克尼斯 - 西蒙斯仪表理论,其具有关键的所以(n)载体沸腾物质(n> = 3)。 通过Majorana Fermion鉴定了所以(n)规格领域的单极。 我们通过建立相邻的内隙阶段和Parton建设的对应来提供二元性的证据。 我们还提出了对马西亚群岛的N-F味道的二元性的概括,并讨论了与紧急全局Z(2)对称相关的警告的可能分辨率。 最后,猜测(2 + 1)D中的n = 1超对称的固定点的双描述,这是通过将单一的Majorana蜕皮调整为交互(Gross-Neveu)临界点来实现。

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