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Supplemental python code associated to arXiv: 2201.105529

Authors: Fux, Gerald E.; Kilda, Dainius; Lovett, Brendon W.; Keeling, Jonathan;

Supplemental python code associated to arXiv: 2201.105529

Abstract

This repository contains the Python code to generate the data and plots presented in the paper [1]. This code is however NOT suitable for general applications of the method introduced in [1]! This code is merely a supplement to the specific example computations presented in [1]. For a general applicable implementation of the method please use the open source Python package OQuPy: GitHub: https://github.com/tempoCollaboration/OQuPy Documentation: https://oqupy.readthedocs.io/ DOI: https://doi.org/10.5281/zenodo.4428316 [1] ... Gerald E. Fux, Dainius Kilda, Brendon W. Lovett, Jonathan Keeling, Tensor network simulation of chains of non-Markovian open quantum systems, arXiv:2201.05529. Setup ******* Download and unzip the repository. Install the Python dependencies: $ pip install -r ./requirements.txt Generate the plots from precomputed data **************************************************** To generate the figures for the thermal XYZ spin chain from the precomputed data run: $ python ./thermalXYZchainExample/A_08_plot-stuff.py To generate the figures for the long XY spin chain from the precomputed data run: $ python ./longXYchainExample/B_03_plot_figures.py Generate the data from scratch ************************************** Generating all results from scratch is rather time consuming (approx. 4 days on a 32 core cluster node). Therefor the computations are split into smaller chunks, which are organized in a pipeline fashion. Dry-run computations ``````````````````````````````` Before running resource consuming "payload" computations one should first check that the pipeline works as expected by going through a computation with parameters that only take a few seconds to compute. For this every step of the pipeline as a 0-th parameter set. Thermal XYZ spin chain To perform a dry-run computation for the thermal XYZ spin chain first execute: $ python ./thermalXYZchainExample/A_01_create_process_tensor.py 0 $ python ./thermalXYZchainExample/A_02_single-bath-compute.py 0 $ python ./thermalXYZchainExample/A_03_two-baths-ss-compute.py 0 Then for M = {0 ... 5} execute: $ python ./thermalXYZchainExample/A_04_two-baths-ttc-compute.py 0 <M> Then execute: $ python ./thermalXYZchainExample/A_05_two-baths-collect.py 0 $ python ./thermalXYZchainExample/A_06_spectrum_compute.py 0 Long XY spin chain To perform a dry-run computation for the long XY spin chain execute: $ python ./longXYchainExample/B_01_pt_compute.py 0 $ python ./longXYchainExample/B_02_chain_compute.py 0 Payload computations ```````````````````````````````` Thermal XYZ spin chain To perform the payload computation for the thermal XYZ spin chain execute: For N = {1 ... 7} execute: $ python ./thermalXYZchainExample/A_01_create_process_tensor.py <N> For N = {1 ... 7} execute: $ python ./thermalXYZchainExample/A_02_single-bath-compute.py <N> For N = {1 ... 4} execute: $ python ./thermalXYZchainExample/A_03_two-baths-ss-compute.py <N> For N = {1 ... 4} and M = {0 ... 26} execute: $ python ./thermalXYZchainExample/A_04_two-baths-ttc-compute.py <N> <M> For N = {1 ... 4} execute: $ python ./thermalXYZchainExample/A_05_two-baths-collect.py <N> For N = {1, 2} execute: $ python ./thermalXYZchainExample/A_06_spectrum_compute.py <N> $ python ./thermalXYZchainExample/A_07_collect-plot-data.py $ python ./thermalXYZchainExample/A_08_plot-stuff.py Long XY spin chain To perform the payload computation for the long XY spin chain execute: For N = {1, 2} execute: $ python ./longXYchainExample/B_01_pt_compute.py <N> For N = {1 ... 4} execute: $ python ./longXYchainExample/B_02_chain_compute.py <N> $ python ./longXYchainExample/B_03_plot_figures.py

{"references": ["Fux et. al, Supplemental python code associated to arXiv: 2201.105529."]}

Keywords

open quantum systems, Heisenberg spin chain, non-Markovian, Python

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This is an alternative to the "Influence" indicator, which also reflects the overall/total impact of an article in the research community at large, based on the underlying citation network (diachronically).
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popularity
This indicator reflects the "current" impact/attention (the "hype") of an article in the research community at large, based on the underlying citation network.
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influence
This indicator reflects the overall/total impact of an article in the research community at large, based on the underlying citation network (diachronically).
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impulse
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