I report two general methods to construct quantum convolutional codes for $N$ -state quantum systems. Using these general methods, I construct a quantum convolutional code of rate 1/4, which can correct one quantum error for every eight consecutive quantum registers.I report two general methods to construct quantum convolutional codes for $N$-state quantum systems. Using these general methods, I construct a quantum convolutional code of rate 1/4, which can correct one quantum error for every eight consecutive quantum registers.

arXiv:quant-ph/9712029Physical Review AAug 1, 199838 citations

Quantum Error-Correction Codes

Mahn‐Soo Choi

Springer eBooksJan 1, 20220 citations

Quantum Convolutional Error Correction Codes

H. F. Chau

I report two general methods to construct quantum convolutional codes for quantum registers with internal $N$ states. Using one of these methods, I construct a quantum convolutional code of rate 1/4 which is able to correct one general quantum error for every eight consecutive quantum registers.I report two general methods to construct quantum convolutional codes for quantum registers with internal $N$ states. Using one of these methods, I construct a quantum convolutional code of rate 1/4 which is able to correct one general quantum error for every eight consecutive quantum registers.

arXiv:quant-ph/9802009Feb 3, 19981 citation

I report two general methods to construct quantum convolutional codes for

N

-state quantum systems. Using these general methods, I construct a quantum convolutional code of rate 1/4, which can correct one quantum error for every eight consecutive quantum registers.

I report two general methods to construct quantum convolutional codes for quantum registers with internal

N

states. Using one of these methods, I construct a quantum convolutional code of rate 1/4 which is able to correct one general quantum error for every eight consecutive quantum registers.