2020
DOI: 10.1103/physrevx.10.021041
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Lattice Gauge Theories and String Dynamics in Rydberg Atom Quantum Simulators

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Cited by 301 publications
(219 citation statements)
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“…Digital quantum simulations of gauge theories on universal quantum computers (5,9) are challenging to scale up. This difficulty makes analog quantum simulators, as treated here, highly attractive, because they can be scaled up and still maintain excellent quantum coherence (6)(7)(8)(32)(33)(34). Proceeding to the extended system requires optical lattices and Raman-assisted tunneling [see SM and (22)].…”
Section: Time [Ms]mentioning
confidence: 99%
See 1 more Smart Citation
“…Digital quantum simulations of gauge theories on universal quantum computers (5,9) are challenging to scale up. This difficulty makes analog quantum simulators, as treated here, highly attractive, because they can be scaled up and still maintain excellent quantum coherence (6)(7)(8)(32)(33)(34). Proceeding to the extended system requires optical lattices and Raman-assisted tunneling [see SM and (22)].…”
Section: Time [Ms]mentioning
confidence: 99%
“…This difficulty is stimulating great efforts to quantum simulate these systems, i.e., to solve their dynamics using highly controlled experimental setups with synthetic quantum systems (2)(3)(4). First experimental breakthroughs have used quantum-computer algorithms that implement gauge invariance exactly, but which are either limited to one spatial dimension (5,6), restrict the dynamics of the gauge fields (7,8), or require classical preprocessing resources that scale exponentially with system size (9). Recently, the dynamics of a discrete Z 2 gauge theory in a minimal model has been realized based on Floquet engineering (10)(11)(12).…”
mentioning
confidence: 99%
“…(See Refs. [14,16] for such a "quasiparticle picture" of the other nonexact scar states in the PXP model in the spirit of single mode approximation and its multimode generalization.) In all three cases, there is a rapid drop-off of the matrix elements for |E (0) n − E (0) th | 5, which reflects the locality of the Hamiltonian-see Appendix D for details.…”
Section: B Finite-size Scaling and Eventual Thermalizationmentioning
confidence: 99%
“…Recently, there has been a surge in interest of finding and understanding quantum many-body scar states due to the observation of anomalous dynamics in a Rydberg atom experiment [9]. Known systems that host quantum many-body scar states include the PXP model describing the Rydberg-blockaded atom chain [10][11][12][13][14][15][16][17], the Affleck-Kennedy-Lieb-Tasaki model [18][19][20], and the spin-1 XY model [21]. References [22,23] developed a systematic construction to embed nonthermal states in the spectrum.…”
Section: Introductionmentioning
confidence: 99%
“…This potential has incited a strong experimental effort to engineer the dynamics of gauge theories in low-energy devices based on trapped ions, superconducting qubits, and ultracold atoms, following mainly two approaches. The first experimental approach exploits the target gauge symmetry to eliminate either the matter [9][10][11] or gauge fields [12][13][14] at the cost that mechanisms breaking gauge invariance cannot be tested and that local errors in the physical hardware may represent highly nonlocal errors in the target model [13]. Similar considerations hold for implementations in quantum computers that remove all unphysical, gauge-violating states from the Hilbert space [15].…”
Section: Introductionmentioning
confidence: 99%