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正方形晶格上的 -波超导、反铁磁和电荷有序模型。

A model of -wave superconductivity, antiferromagnetism, and charge order on the square lattice.

机构信息

Department of Physics, Harvard University, Cambridge, MA 02138.

Center for Computational Quantum Physics, Flatiron Institute, New York, NY 10010.

出版信息

Proc Natl Acad Sci U S A. 2023 May 23;120(21):e2302701120. doi: 10.1073/pnas.2302701120. Epub 2023 May 16.

Abstract

We describe the confining instabilities of a proposed quantum spin liquid underlying the pseudogap metal state of the hole-doped cuprates. The spin liquid can be described by a SU(2) gauge theory of = 2 massless Dirac fermions carrying fundamental gauge charges-this is the low-energy theory of a mean-field state of fermionic spinons moving on the square lattice with -flux per plaquette in the ℤ center of SU(2). This theory has an emergent SO(5) global symmetry and is presumed to confine at low energies to the Néel state. At nonzero doping (or smaller Hubbard repulsion at half-filling), we argue that confinement occurs via the Higgs condensation of bosonic chargons carrying fundamental SU(2) gauge charges also moving in ℤ-flux. At half-filling, the low-energy theory of the Higgs sector has = 2 relativistic bosons with a possible emergent SO(5) global symmetry describing rotations between a -wave superconductor, period-2 charge stripes, and the time-reversal breaking "-density wave" state. We propose a conformal SU(2) gauge theory with = 2 fundamental fermions, = 2 fundamental bosons, and a SO(5)×SO(5) global symmetry, which describes a deconfined quantum critical point between a confining state which breaks SO(5) and a confining state which breaks SO(5). The pattern of symmetry breaking within both SO(5)s is determined by terms likely irrelevant at the critical point, which can be chosen to obtain a transition between Néel order and -wave superconductivity. A similar theory applies at nonzero doping and large , with longer-range couplings of the chargons leading to charge order with longer periods.

摘要

我们描述了在空穴掺杂铜酸盐的赝能隙金属态下,所提出的量子自旋液体的限制不稳定性。自旋液体可以用 SU(2)规范理论来描述,该理论有 = 2 个无质量狄拉克费米子,携带基本规范电荷-这是在正方形晶格上运动的费米子自旋子的平均场态的低能理论,每个正方形晶格上有一个 通量,在 SU(2)的 ℤ 中心有一个基本电荷。这个理论具有一个突发的 SO(5)全局对称性,并且被认为在低能下限制到奈尔态。在非零掺杂(或在半满时更小的 Hubbard 排斥力)下,我们认为限制是通过携带基本 SU(2)规范电荷的玻色荷的 Higgs 凝聚来实现的,这些荷也在 ℤ 通量中运动。在半满时,Higgs 子部分的低能理论有 = 2 个相对论玻色子,可能具有突发的 SO(5)全局对称性,描述了在 -波超导体、周期-2 电荷条纹和时间反转破坏的 "-密度波" 态之间的旋转。我们提出了一个共形 SU(2)规范理论,其中有 = 2 个基本费米子、 = 2 个基本玻色子和一个 SO(5)×SO(5)全局对称性,它描述了在一个限制状态之间的离域量子临界点,这个限制状态打破了 SO(5),另一个限制状态打破了 SO(5)。这两个 SO(5)中的对称性破坏模式是由在临界点上可能不相关的项决定的,可以选择这些项来获得从奈尔序到 -波超导性的转变。类似的理论也适用于非零掺杂和大 ,其中荷的长程耦合导致更长周期的电荷有序。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/2ab6/10214163/d696a5a3e279/pnas.2302701120fig01.jpg

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