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Duality of constacyclic codes of prime power length over the finite non-commutative chain ring \(\frac{ \mathbb{F}_{p^m} [ u , \theta ]}{ \langle u^2 \rangle} \) - MaRDI portal

Duality of constacyclic codes of prime power length over the finite non-commutative chain ring \(\frac{ \mathbb{F}_{p^m} [ u , \theta ]}{ \langle u^2 \rangle} \) (Q2124648)

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Duality of constacyclic codes of prime power length over the finite non-commutative chain ring \(\frac{ \mathbb{F}_{p^m} [ u , \theta ]}{ \langle u^2 \rangle} \)
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    Duality of constacyclic codes of prime power length over the finite non-commutative chain ring \(\frac{ \mathbb{F}_{p^m} [ u , \theta ]}{ \langle u^2 \rangle} \) (English)
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    11 April 2022
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    left constacyclic codes
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    linear complementary dual codes
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    non-commutative rings
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    repeated-root codes
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    self-dual codes
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