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Neural quantum states have established themselves as a powerful and versatile family of ansatzes for variational Monte Carlo simulations of quantum many-body systems.
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M. Medvidović and G. Carleo, Classical variational simulation of the quantum approximate optimization algorithm, npj Quantum Information 7
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2019
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M. J. Hartmann and G. Carleo, Neural-network approach to dissipative quantum many-body dynamics, Phys. Rev. Lett. 122
2019
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K. Choo, T. Neupert, and G. Carleo, Two-dimensional frustrated J 1 − J 2 {J}_{1}\text{$-$}{J}_{2} model studied with neural network quantum states, Phys. Rev. B 100
2019
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O. Sharir, Y. Levine, N. Wies, G. Carleo, and A. Shashua, Deep autoregressive models for the efficient variational simulation of many-body quantum systems, Phys. Rev. Lett. 124
2020
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S. McArdle, S. Endo, A. Aspuru-Guzik, S. C. Benjamin, and X. Yuan, Quantum computational chemistry, Rev. Mod. Phys. 92
2020
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K. Setia, R. Chen, J. E. Rice, A. Mezzacapo, M. Pistoia, and J. D. Whitfield, Reducing qubit requirements for quantum simulations using molecular point group symmetries, Journal of Chemical Theory and Computation 16
2020
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O. Sharir, A. Shashua, and G. Carleo, Neural tensor contractions and the expressive power of deep neural quantum states, Physical Review B 106
Cited in the paper.
M. Hibat-Allah, M. Ganahl, L. E. Hayward, R. G. Melko, and J. Carrasquilla, Recurrent neural network wave functions, Phys. Rev. Research 2
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2022
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2022
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2023
Closest in time.
D. Luo, Z. Chen, K. Hu, Z. Zhao, V. M. Hur, and B. K. Clark, Gauge-invariant and anyonic-symmetric autoregressive neural network for quantum lattice models, Phys. Rev. Res. 5
2023
Closest in time.