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3 results for “Yang-Mills Theory”

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zenodo44/100

Sp(2N) Yang-Mills theories on the lattice: scale setting and topology—data release

<p>This release contains all data and metadata used to prepare the&nbsp;publications <a href="https://arxiv.org/abs/2205.09254">Topological susceptibility in Yang-Mills theories</a> and&nbsp;<a href="https://arxiv.org/abs/2205.09364">Sp(2N) Yang-Mills theories on the lattice: scale setting and topology</a>.</p> <p>Included are:</p> <ul> <li>The raw log output from the Wilson flow computation, as well as metadata describing&nbsp;the ensembles used, in `raw_data.zip`.&nbsp;These include all numbers used in the publication (aside from fit parameters)&nbsp;in plaintext form. The archive contains a separate `README.md` describing the&nbsp;layout of the data.</li> <li>All numbers included in the above logs, restructured into HDF5 format for&nbsp;convenience, in `datapackage.h5`.</li> <li>The data presented in all tables in both papers, in CSV format, as described&nbsp;in more detail below.</li> </ul> <p>Further details are given in the file README.md.</p>

opencc-by-4.0Jun 2022View details →
zenodo44/100

Symbol Representation of the Three Gluon Form Factor in N=4 Planar Super Yang-Mills Theory

<p>Datasets describing the symbol of the three-gluon form factor in N=4 planar super Yang-Mills theory, generated using the amplitude bootstrap approach. The file "EZ_symb_new_norm" contains the symbol form of this quantity at 1 through 5 loops of precision, while the file "EZ6_symb_new_norm" contains the symbol at 6 loops. The file "EZ_symb_quad_new_norm" contains the symbol at 1 through 6 loops in compressed "quad" form, where the final-entry conditions described in (https://arxiv.org/pdf/2204.11901) are used to dramatically reduce the total number of terms in the symbol. The file "EZ7_symb_quad_new_norm" contains the symbol at 7 loops in the "quad" form.&nbsp;</p> <p>The tag &ldquo;new_norm&rdquo; refers to the fact that in the symbols given here, the letters a,b,c are defined by a = sqrt(u/(v*w)), b = sqrt(v/(w*u)), c = sqrt(w/(u*v)), as in arXiv:2405.06107, in order to make all coefficients integers. In contrast, in arXiv:2204.11901, the letters a,b,c were defined by a = u/(v*w), b = v/(w*u), c = w/(u*v).</p> <p>In addition to the funding sources listed, MW was supported by research grant 00025445 from Villum Fonden.</p>

opencc-by-4.0May 2024View details →
zenodo36/100

First-order phase transitions in Yang-Mills theories and the density of state method---data and analysis code release

<p>Data release for paper: Lucini, B., Mason, D., Piai, M., Rinaldi, E., &amp; Vadacchino, D. (2023). First-order phase transitions in Yang-Mills theories and the density of state method. arXiv preprint arXiv:2305.07463.</p> <p>This data release comprises of:</p> <p>Importance sampling results: Input and output files for PureGauge file of HiRep (https://github.com/claudiopica/HiRep) and csv files contains analysis of results.</p> <p>LLR results: Input files for LLR_HB for a modified version of HiRep for the heat bath LLR algorthim with umbrella sampling (https://github.com/dave452/Hirep-LLR-SU) and some csv files containing analysis of output.</p> <p>Analysis code within the LLRAnalysis.zip, it contains the code and the conda environment.</p>

opencc-by-4.0Jul 2023View details →

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