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分形子序的层状量子场论

Foliated Quantum Field Theory of Fracton Order.

作者信息

Slagle Kevin

机构信息

Department of Physics and Institute for Quantum Information and Matter, California Institute of Technology, Pasadena, California 91125, USA.

Walter Burke Institute for Theoretical Physics, California Institute of Technology, Pasadena, California 91125, USA.

出版信息

Phys Rev Lett. 2021 Mar 12;126(10):101603. doi: 10.1103/PhysRevLett.126.101603.

Abstract

We introduce a new kind of foliated quantum field theory (FQFT) of gapped fracton orders in the continuum. FQFT is defined on a manifold with a layered structure given by one or more foliations, which each decompose spacetime into a stack of layers. FQFT involves a new kind of gauge field, a foliated gauge field, which behaves similar to a collection of independent gauge fields on this stack of layers. Gauge invariant operators (and their analogous particle mobilities) are constrained to the intersection of one or more layers from different foliations. The level coefficients are quantized and exhibit a duality that spatially transforms the coefficients. This duality occurs because the FQFT is a foliated fracton order. That is, the duality can decouple 2+1D gauge theories from the FQFT through a process we dub exfoliation.

摘要

我们引入了一种新的连续统中有能隙分数子序的叶状量子场论(FQFT)。FQFT定义在具有由一个或多个叶状结构给出的分层结构的流形上,每个叶状结构将时空分解为一叠层。FQFT涉及一种新型规范场,即叶状规范场,它的行为类似于这叠层上的一组独立规范场。规范不变算符(及其类似的粒子迁移率)被限制在来自不同叶状结构的一个或多个层的交集处。能级系数是量子化的,并表现出一种在空间上变换系数的对偶性。这种对偶性的出现是因为FQFT是一种叶状分数子序。也就是说,通过我们称为剥离的过程,这种对偶性可以使2 + 1维规范理论与FQFT解耦。

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