Confinement for all couplings in a Z2 lattice gauge theory

被引：1

作者：

Orland, P. ^{[1
,2
]}

机构：

[1] CUNY Bernard M Baruch Coll, Dept Nat Sci, 17 Lexington Ave, New York, NY 10010 USA

[2] CUNY, Phys Program, Grad Ctr, New York, NY 10016 USA

来源：

JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL | 2020年 / 53卷 / 13期

关键词：

confinement; lattice gauge theory; statistical mechanics; Griffiths inequalities; REFLECTION POSITIVITY; PHASE-TRANSITIONS; RANGE;

D O I：

10.1088/1751-8121/ab766a

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

For a particular lattice gauge theory with gauge invariance there is confinement for all couplings. The gauge fields, on lattice links, lie in the closed interval . It is proved that the expectation value of a gauge-invariant loop operator decays as the exponential of minus the area.

引用

页数：9

共 50 条

[41] The confinement problem in lattice gauge theory
Greensite, J
PROGRESS IN PARTICLE AND NUCLEAR PHYSICS, VOL 51, NO 1, 2003, 51 (01): : 1 - 83
[42] Vison states and confinement transitions of Z2 spin liquids on the kagome lattice
Huh, Yejin
Punk, Matthias
Sachdev, Subir
PHYSICAL REVIEW B, 2011, 84 (09)
[43] Confinement-deconfinement transition and Z2 symmetry in Z2+Higgs theory
Biswal, Minati
Digal, Sanatan
Mamale, Vinod
Shaikh, Sabiar
MODERN PHYSICS LETTERS A, 2021, 36 (30)
[44] Confinement-induced enhancement of superconductivity in a spin-21 fermion chain coupled to a Z2 lattice gauge field
Ge, Zi-Yong
Nori, Franco
PHYSICAL REVIEW B, 2023, 107 (12)
[45] Fractionalization and confinement in the U(1) and Z2 gauge theories of strongly correlated systems
Senthil, T
Fisher, MPA
JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 2001, 34 (10): : L119 - L125
[46] Floquet engineering of a dynamical Z2 lattice gauge field with ultracold atoms
Sun, Xiangxiang
Qi, Hao-Yue
Zhang, Pengfei
Zheng, Wei
Chinese Physics B, 2024, 33 (11)
[47] A real-space renormalization-group calculation for the quantum Z2 gauge theory on a square lattice
Paik, Steve T.
JOURNAL OF STATISTICAL MECHANICS-THEORY AND EXPERIMENT, 2021, 2021 (01):
[48] Large center vortices and confinement in 3D Z2 gauge theory -: art. no. 017501
Gliozzi, F
Panero, M
Provero, P
PHYSICAL REVIEW D, 2002, 66 (01)
[49] Non-invertible topological defects in 4-dimensional Z2 pure lattice gauge theory
Koide, Masataka
Nagoya, Yuta
Yamaguchi, Satoshi
PROGRESS OF THEORETICAL AND EXPERIMENTAL PHYSICS, 2022, 2022 (01):
[50] Z2 gauge theory description of the Mott transition in infinite dimensions
Zitko, Rok
Fabrizio, Michele
PHYSICAL REVIEW B, 2015, 91 (24):

← 1 2 3 4 5 →