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Condensed Matter > Strongly Correlated Electrons

Title: The ALF (Algorithms for Lattice Fermions) project release 2.4. Documentation for the auxiliary-field quantum Monte Carlo code

Authors: ALF Collaboration: F. F. Assaad (1 and 4), M. Bercx (1), F. Goth (1), A. Götz (1), J. S. Hofmann (2), E. Huffman (3), Z. Liu (1), F. Parisen Toldin (1), J. S. E. Portela (1), J. Schwab (1) ((1) Institut für Theoretische Physik und Astrophysik, Universität Würzburg, (2) Department of Condensed Matter Physics, Weizmann Institute of Science, (3) Perimeter Institute for Theoretical Physics, (4) Würzburg-Dresden Cluster of Excellence ct.qmat)
Abstract: The Algorithms for Lattice Fermions package provides a general code for the finite-temperature and projective auxiliary-field quantum Monte Carlo algorithm. The code is engineered to be able to simulate any model that can be written in terms of sums of single-body operators, of squares of single-body operators and single-body operators coupled to a bosonic field with given dynamics. The package includes five pre-defined model classes: SU(N) Kondo, SU(N) Hubbard, SU(N) t-V and SU(N) models with long range Coulomb repulsion on honeycomb, square and N-leg lattices, as well as $Z_2$ unconstrained lattice gauge theories coupled to fermionic and $Z_2$ matter. An implementation of the stochastic Maximum Entropy method is also provided. One can download the code from our Git instance at this https URL and sign in to file issues.
Comments: 126 pages, 12 figures. v7: update do ALF 2.4. Submission to SciPost. This article supersedes arXiv:1704.00131
Subjects: Strongly Correlated Electrons (cond-mat.str-el); High Energy Physics - Lattice (hep-lat); Computational Physics (physics.comp-ph); Quantum Physics (quant-ph)
Journal reference: SciPost Physics Codebases 1 (2022)
DOI: 10.21468/SciPostPhysCodeb.1
Cite as: arXiv:2012.11914 [cond-mat.str-el]
  (or arXiv:2012.11914v7 [cond-mat.str-el] for this version)

Submission history

From: Jefferson Stafusa E. Portela [view email]
[v1] Tue, 22 Dec 2020 10:28:32 GMT (1403kb,D)
[v2] Mon, 18 Jan 2021 15:50:18 GMT (1403kb,D)
[v3] Tue, 26 Oct 2021 12:17:13 GMT (1404kb,D)
[v4] Tue, 6 Dec 2022 07:03:27 GMT (1418kb,D)
[v5] Wed, 14 Dec 2022 12:57:34 GMT (1418kb,D)
[v6] Wed, 21 Dec 2022 13:05:04 GMT (1421kb,D)
[v7] Wed, 28 Dec 2022 22:00:38 GMT (1424kb,D)

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