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Homological product codes are a class of codes that can have improved distance while retaining relatively low stabilizer weight.
Projective plane and planar quantum codes
Michael H Freedman and David A Meyer · 2001
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Fault-tolerant quantum computation by anyons
A Yu Kitaev · 2003
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Homological error correction: Classical and quantum codes
Hector Bombin and Miguel A Martin-Delgado · 2007
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Quantum ldpc codes with positive rate and minimum distance proportional to the square root of the blocklength
Jean-Pierre Tillich and Gilles Zémor · 2009
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Quantum systems on non- k k -hyperfinite complexes: A generalization of classical statistical mechanics on expander graphs
Michael H Freedman and Matthew B Hastings · 2014
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Homological product codes
Sergey Bravyi and Matthew B Hastings · 2014
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Benjamin Audoux and Alain Couvreur · 2015
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Anthony Leverrier, Jean-Pierre Tillich, and Gilles Zémor · 2015
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Noise thresholds for the [[4, 2, 2]]-concatenated toric code
Ben Criger and Barbara Terhal · 2016
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Weight reduction for quantum codes
Mathew B Hastings · 2017
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Almost-linear time decoding algorithm for topological codes
Nicolas Delfosse and Naomi H Nickerson · 2017
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Degenerate quantum ldpc codes with good finite length performance
Pavel Panteleev and Gleb Kalachev · 2019
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Homological codes and abelian anyons
Péter Vrana and Máté Farkas · 2019
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Decodable quantum ldpc codes beyond the n \sqrt{n} distance barrier using high dimensional expanders
Shai Evra, Tali Kaufman, and Gilles Zémor · 2020
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Single-shot error correction of three-dimensional homological product codes
Armanda O Quintavalle, Michael Vasmer, Joschka Roffe, and Earl T Campbell · 2020
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Linear-time maximum likelihood decoding of surface codes over the quantum erasure channel
Nicolas Delfosse and Gilles Zémor · 2020
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Omar Fawzi, Antoine Grospellier, and Anthony Leverrier · 2018
Cited alongside, same era.