New Codes Determined For Cyclic Codes Over Composite Ring
Researchers Rabia Zengin and Mehmet Emin Köroğlu have determined the generator polynomials for the Hermitian hulls and Hermitian sums of cyclic codes. These codes are defined over the composite ring $\mathbb{F}_2 \times (\mathbb{F}_2+v\mathbb{F}_2)$.
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Sources · 7 independent
Modernity/arxiv
“QEC and EAQEC Codes from Hermitian Sums and Hulls of Cyclic Codes over $\mathbb{F}_2 \times (\mathbb{F}_2+v\mathbb{F}_2)$. Authors: Rabia Zengin, Mehmet Emin Köroğlu Abstract: In this work, we determine the generator polynomials for the Hermitian hulls and Hermitian sums of cyclic codes defined over the composite ring $\ldots”
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