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Merge pull request #3394 from drjova/replace-record-from-tests tests:…
… fix test record ``$refs`` pointing to labs
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tests/integration/workflows/fixtures/merge_record_with_documents.json
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tests/integration/workflows/fixtures/record_for_merging.json
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{ | ||
"$schema": "https://localhost:5000/schemas/records/hep.json", | ||
"_collections": [ | ||
"Literature" | ||
], | ||
"abstracts": [ | ||
{ | ||
"source": "Oxford University Press", | ||
"value": "The gradient flow and its small flow-time expansion provide a very versatile method to represent renormalized composite operators in a regularization-independent manner. This technique has been utilized to construct typical Noether currents such as the energy\u2013momentum tensor and the axial-vector current in lattice gauge theory. In this paper, we apply the same technique to the supercurrent in the four-dimensional $$\\mathcal{N}=1$$ super Yang\u2013Mills theory (4D $$\\mathcal{N}=1$$ SYM) in the Wess\u2013Zumino gauge. Since this approach provides a priori a representation of the properly normalized conserved supercurrent, our result should be useful, e.g., in lattice numerical simulations of the 4D $$\\mathcal{N}=1$$ SYM; the conservation of the so-constructed supercurrent can be used as a criterion for the supersymmetric point toward which the gluino mass is tuned." | ||
} | ||
], | ||
"acquisition_source": { | ||
"method": "oai", | ||
"source": "arxiv" | ||
}, | ||
"arxiv_eprints": [ | ||
{ | ||
"categories": [ | ||
"hep-lat", | ||
"hep-th" | ||
], | ||
"value": "1703.04802" | ||
} | ||
], | ||
"document_type": [ | ||
"article" | ||
], | ||
"dois": [ | ||
{ | ||
"source": "bibmatch", | ||
"value": "10.1093/ptep/ptx073" | ||
} | ||
], | ||
"titles": [ | ||
{ | ||
"source": "arXiv", | ||
"title": "4D $\\mathcal{N}=1$ SYM supercurrent in terms of the gradient flow" | ||
} | ||
] | ||
} |
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