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Quantum Convolutional Codes Based on the Stabilizer of Linear Codes
2005 Asia-Pacific Conference on Communications, 2005A quantum error correction scheme is proposed to protect a flow of transmitted quantum information. It is largely inspired by the theory of classical convolutional codes and the construction of the linear quantum code for error correction using the stabilizer formalism. Also, we provide an explicit encoding circuit to describe the process of the online
null Ying Guo, null Guihua Zeng
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Upper bound on quantum stabilizer codes
Physical Review A, 2009By studying sets of operators having constant weight, we present an analytical upper bound on the pure quantum stabilizer codes whose underlying quantum system can be of arbitrary dimension, which outperforms the well-known quantum Hamming bound, the optimal analytical upper bound so far for small code length.
Zhuo Li, Li-Juan Xing
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Variations on Encoding Circuits for Stabilizer Quantum Codes
2011Quantum error-correcting codes (QECC) are an important component of any future quantum computing device. After a brief introduction to stabilizer quantum codes, we present two methods to efficiently compute encoding circuits for them.
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New quantum stabilizer codes with better parameters from the images of some RS codes and BCH codes
Quantum Information Processing, 2023Tongjiang Yan, Yuhua Sun
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An Explicit Construction of Quantum Stabilizer Codes From Quasi-Cyclic Codes
IEEE Communications Letters, 2020Jingjie Lv, Ruihu Li, Junli Wang
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A Construction of Optimal Nonbinary Pure Quantum Stabilizer Codes
International Journal of Theoretical Physics, 2022Zhonghua Sun, Shixin Zhu
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A Finite Gilbert–Varshamov Bound for Pure Stabilizer Quantum Codes
IEEE Transactions on Information Theory, 2004Keqin Feng, Zhi Ma
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Stabilizer quantum codes from J-affine variety codes and a new Steane-like enlargement
Quantum Information Processing, 2015Carlos Galindo +2 more
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