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nqs-tensorflow (Neural-Network Quantum States implementation in Tensorflow)

This project is an implementation of a small part of neural-network quantum states in Tensorflow to speed-up the process with graphics processing units (GPU). The implementation is based on the NetKet library [1] and Science paper by Carleo and Troyer [2]. We also propose several transfer learning protocol for the scalability of the neural-network quantum states based on our paper here [3].

Requirements

This project is based on Python programming language. We suggest to use Python 2 instead of Python 3. These are the library requirements for the project:

  • tensorflow==1.15 or tensorflow-gpu==1.15
  • numpy
  • scipy
  • matplotlib

It is also available as requirements.txt in the project and do pip install -r requirements.txt to install the necessary libraries.

Usage

We have provided some scripts named script-[model].py as an example to run the program with the given parameters. The description of the scripts are the following:

  • script-ising.py: run one-dimensional Ising model from cold-start.
  • script-ising-transfer.py: run one-dimensional Ising model with transfer.
  • script-heisenberg.py: run one-dimensional Heisenberg model from cold-start.
  • script-heisenberg-2d.py: run two-dimensional Heisenberg model from cold-start.
  • script-heisenberg-transfer.py: run one-dimensional Heisenberg model with transfer.
  • script-heisenberg-2d-transfer.py: run two-dimensional Heisenberg model with transfer.

The parameters for the script are explained in script-ising.py. To run, simply use the command python script-ising.py. The script will create a folder called results to store all the results (this can be changed in the script).

References

[1] G. Carleo, K. Choo, D. Hofmann, J. E. T. Smith,T. Westerhout, F. Alet, E. J. Davis, S. Efthymiou,I. Glasser, S.-H. Lin, M. Mauri, G. Mazzola, C. B. Mendl,E. van Nieuwenburg, O. O’Reilly, H. Th ́eveniaut, G. Tor-lai, F. Vicentini, and A. Wietek, SoftwareX , 100311(2019).

[2] G. Carleo and M. Troyer, Science 355, 602 (2017)

[3] R. Zen, L. My, R. Tan, F. Hebert, M. Gattobigio,C. Miniatura, D. Poletti, and S. Bressan, arXiv:1908.09883 (2019).

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