On the generalization of the construction of quantum codes from Hermitian self-orthogonal codes
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On the generalization of the construction of quantum codes from Hermitian self-orthogonal codesFecha de publicación
2022-03-21Editor
SpringerCita bibliográfica
Galindo, C., Hernando, F. On the generalization of the construction of quantum codes from Hermitian self-orthogonal codes. Des. Codes Cryptogr. 90, 1103–1112 (2022). https://doi.org/10.1007/s10623-022-01018-2Tipo de documento
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Many q-ary stabilizer quantum codes can be constructed from Hermitian self-orthogonal q2-ary linear codes. This result can be generalized to q2m-ary linear codes, m>1. We give a result for easily obtaining quantum ... [+]
Many q-ary stabilizer quantum codes can be constructed from Hermitian self-orthogonal q2-ary linear codes. This result can be generalized to q2m-ary linear codes, m>1. We give a result for easily obtaining quantum codes from that generalization. As a consequence we provide several new binary stabilizer quantum codes which are records according to Grassl (Bounds on the minimum distance of linear codes, http://www.codetables.de, 2020) and new q-ary ones, with q≠2, improving others in the literature. [-]
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Designs, Codes and Cryptography, vol. 90 (2022)Derechos de acceso
© The Author(s) 2022
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