Quantum simulation of floating phase and S = 1/2 critical behavior using spin solid-state spin centers
ORAL
Abstract
We propose the first quantum simulator for the critical floating phase in solid-state materials. We have mapped a 1-d array of S = 1 spin centers with anisotropy, interacting through the magnetic dipole-dipole interaction, to a S = 1/2 XYZ+H spin chain. Spin chains have long been studied for their rich phase diagrams and accordingly, we find that in addition to the incommensurate critical floating phase, our system can be tuned to an Ising antiferromagnetic phase and Heisenberg spin chain. Additional critical behaviors found in the system include Berezinskii-Kosterlitz-Thouless, Pokrovsky-Talapov, and SU(2) symmetric Heisenberg points. These quantum phases and critical phenomena can be controlled via magnetic fields and the orientational displacement of the spin chain. Our work shows the potential of solid-state spin chains as quantum simulators, and with the active development of more powerful and longer range spin-spin interactions between spin centers mediated by bosonic modes, solid-state spin chains are promising quantum simulators for a variety of exotic quantum phases and critical behaviors.
*This work was supported in part by the National Science Foundation (NSF) RAISE-TAQS under Award Number 1839153 (S.W.T.), by the U.S. Department of Energy (DOE), Office of Basic Energy Sciences under Award Number DE-SC0019250 (M. E. F.) for the NV Hamiltonian derivation and DE-SC0019139 (Y.M.) for using quantum spin chains as quantum simulators. Computations were performed using the computer clusters and data storage resources of the UCR High Performance Computing Center (HPCC), which were funded by grants from NSF (MRI-1429826) and NIH (1S10OD016290-01A1).
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Publication:T. Losey, D. R. Candido, Y. Meurice, M. E. Flatté, S.-W. Tsai, and J. Zhang, Solid-state S=1 spin centers with zero-field splitting as quantum simulators for S=1/2 critical behavior. arXiv:2209.07516 [cond-mat.str-el] (2022).
Presenters
Troy Losey
University of California, Riverside
Authors
Troy Losey
University of California, Riverside
Denis R Candido
University of Iowa
Jin Zhang
Department of Physics and Chongqing Key Laboratory for Strongly Coupled Physics, Chongqing University, Chongqing 401331, China}
University of Iowa
Yannick L Meurice
University of Iowa
Michael E Flatté
University of Iowa
Department of Physics and Astronomy, University of Iowa