Quantum simulation of the non-fermi-liquid state of Sachdev-Ye-Kitaev model

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作者
Zhihuang Luo
Yi-Zhuang You
Jun Li
Chao-Ming Jian
Dawei Lu
Cenke Xu
Bei Zeng
Raymond Laflamme
机构
[1] Beijing Computational Science Research Center,Laboratory of Quantum Engineering and Quantum Metrology, School of Physics and Astronomy
[2] Sun Yat-Sen University (Zhuhai Campus),Shenzhen Institute for Quantum Science and Engineering, and Department of Physics
[3] Southern University of Science and Technology,Institute for Quantum Computing and Department of Physics and Astronomy
[4] University of Waterloo,Department of Physics
[5] Harvard University,Center for Quantum Computing
[6] Peng Cheng Laboratory,Station Q
[7] Shenzhen Key Laboratory of Quantum Science and Engineering,Kavli Institute of Theoretical Physics
[8] Microsoft Research,Department of Physics
[9] University of California,Department of Mathematics and Statistics
[10] University of California,undefined
[11] University of Guelph,undefined
[12] Perimeter Institute for Theoretical Physics,undefined
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摘要
The Sachdev-Ye-Kitaev (SYK) model incorporates rich physics, ranging from exotic non-Fermi liquid states without quasiparticle excitations, to holographic duality and quantum chaos. However, its experimental realization remains a daunting challenge due to various unnatural ingredients of the SYK Hamiltonian such as its strong randomness and fully nonlocal fermion interaction. At present, constructing such a nonlocal Hamiltonian and exploring its dynamics is best through digital quantum simulation, where state-of-the-art techniques can already handle a moderate number of qubits. Here, we demonstrate a first step towards simulation of the SYK model on a nuclear-spin-chain simulator. We observed the fermion paring instability of the non-Fermi liquid state and the chaotic-nonchaotic transition at simulated temperatures, as was predicted by previous theories. As the realization of the SYK model in practice, our experiment opens a new avenue towards investigating the key features of non-Fermi liquid states, as well as the quantum chaotic systems and the AdS/CFT duality.
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