Angular k-uniformity is proposed as a geometric isometry criterion that generalizes hyperinvariant tensor network constructions from 2D tilings to regular hyperbolic honeycombs in arbitrary dimension.
Far from perfect: Quantum error correction with (hyperinvariant) evenbly codes, 07 2024
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Angular $k$-uniformity and the Hyperinvariance of Holographic Codes
Angular k-uniformity is proposed as a geometric isometry criterion that generalizes hyperinvariant tensor network constructions from 2D tilings to regular hyperbolic honeycombs in arbitrary dimension.