Quantum Codes and Abelian Subgroups of the Extra-Special Group
Problems of Information Transmission
Fast quantum codes based on Pauli block jacket matrices
Quantum Information Processing
A polynomial-time construction of self-orthogonal codes and applications to quantum error correction
ISIT'09 Proceedings of the 2009 IEEE international conference on Symposium on Information Theory - Volume 2
Quantum codes based on fast pauli block transforms in the finite field
Quantum Information Processing
Generalization of Steane's enlargement construction of quantum codes and applications
IEEE Transactions on Information Theory
Application of classical hermitian self-orthogonal MDS codes to quantum MDS codes
IEEE Transactions on Information Theory
New families of asymmetric quantum BCH codes
Quantum Information & Computation
On steane's enlargement of calderbank-shor-steane codes
Quantum Information & Computation
On non-binary quantum BCH codes
TAMC'06 Proceedings of the Third international conference on Theory and Applications of Models of Computation
Asymmetric quantum Reed-Solomon and generalized Reed-Solomon codes
Quantum Information Processing
Finite Fields and Their Applications
On nonbinary quantum convolutional BCH codes
Quantum Information & Computation
Hermitian dual containing BCH codes and construction of new quantum codes
Quantum Information & Computation
Asymmetric quantum codes: new codes from old
Quantum Information Processing
Quantum Information Processing
| Hi-index | 754.96 |
It is shown that a classical error correcting code C=[n,k,d] which contains its dual, C⊥⊆C, and which can be enlarged to C'=[n,k'>k+1,d'], can be converted into a quantum code of parameters [[n,k+k'-n,min(d,[3d'/2])]]. This is a generalization of a previous construction, it enables many new codes of good efficiency to be discovered. Examples based on classical Bose-Chaudhuri-Hocquenghem (BCH) codes are discussed