2022
DOI: 10.48550/arxiv.2203.08828
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Robust quantum many-body scars in lattice gauge theories

Abstract: Quantum many-body scarring is a paradigm of weak ergodicity breaking arising due to the presence of special nonthermal many-body eigenstates that possess low entanglement entropy, are equally spaced in energy, and concentrate in certain parts of the Hilbert space. Though scars have been shown to be intimately connected to gauge theories, their stability in such experimentally relevant models is still an open question, and it is generally considered that they exist only under fine-tuned conditions. In this work… Show more

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Cited by 4 publications
(4 citation statements)
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“…After solving Gauss' law, there is no gauge redundancy left and hence every qudit of information is used in the quantum simulation. We note that, already for d = 2, Z d LGTs coupled to dynamical matter show interesting properties such as topological order [91][92][93][94][95] and unconventional dynamics [96][97][98]. Moreover, the (2+1)D AHM recovered in the limit d → ∞ is one of the simplest realistic models that displays dynamical confinement in the presence of matter.…”
Section: B Abelian-higgs Modelmentioning
confidence: 78%
“…After solving Gauss' law, there is no gauge redundancy left and hence every qudit of information is used in the quantum simulation. We note that, already for d = 2, Z d LGTs coupled to dynamical matter show interesting properties such as topological order [91][92][93][94][95] and unconventional dynamics [96][97][98]. Moreover, the (2+1)D AHM recovered in the limit d → ∞ is one of the simplest realistic models that displays dynamical confinement in the presence of matter.…”
Section: B Abelian-higgs Modelmentioning
confidence: 78%
“…Such mapping was already implemented in references [25,27,28]. Similar model was also considered to study quantum scared states [36][37][38]. We added the chemical potential term in order to control the filling.…”
Section: Appendix C Details On the Numerical Calculationsmentioning
confidence: 99%
“…Recently, an experiment has simulated the one-dimensional lattice Schwinger model [3][4][5][6], which is a U (1) lattice gauge theory (LGT) [7,8], using ultracold bosons in optical lattices [9]. The progress along this direction has also drawn considerable attentions theoretically [10][11][12][13][14][15][16][17][18][19][20][21][22][23][24][25][26]. The Schwinger model has a parameter called topological angle θ, and the conf-deconf transition exists in this model only when θ = π [28].…”
Section: Introductionmentioning
confidence: 99%