NIST · ИТ · ecad6350a78681ca4c98
Classical simulation of Yang-Baxter gates
A unitary operator that satisfies the constant Yang-Baxter equation immediately yields a unitary representation of the braid group Bn for every n ≥ 2. If we view such an operator as a quantum-computational gate, then topological braiding corresponds to a
NIST · ИТОфициальный источник · 2014-11-03
{
"title_en": "Classical simulation of Yang-Baxter gates",
"designation": "",
"series": "",
"status": "",
"date": "2014-11-03",
"date_original": "November 3, 2014",
"url": "https://www.nist.gov/publications/classical-simulation-yang-baxter-gates",
"source": "NIST Publications",
"display_en": "",
"authors_en": "Stephen P. Jordan , Gorjan Alagic, Aniruddha Bapat",
"abstract_excerpt_en": "A unitary operator that satisfies the constant Yang-Baxter equation immediately yields a unitary representation of the braid group Bn for every n ≥ 2. If we view such an operator as a quantum-computational gate, then topological braiding corresponds to a",
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{
"title_en": "Classical simulation of Yang-Baxter gates",
"designation": "",
"series": "",
"status": "",
"date": "2014-11-03",
"date_original": "November 3, 2014",
"url": "https://www.nist.gov/publications/classical-simulation-yang-baxter-gates",
"source": "NIST Publications",
"display_en": "",
"authors_en": "Stephen P. Jordan , Gorjan Alagic, Aniruddha Bapat",
"abstract_excerpt_en": "A unitary operator that satisfies the constant Yang-Baxter equation immediately yields a unitary representation of the braid group Bn for every n ≥ 2. If we view such an operator as a quantum-computational gate, then topological braiding corresponds to a"
}
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