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Constructing and expressing Hermitian self-dual cyclic codes of length ps over Fpm+uFpm

Applicable algebra in engineering, communication and computing, 2024-05, Vol.35 (3), p.291-314

2024

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An explicit expression for all distinct self-dual cyclic codes of length pk over Galois ring GR(p2,m)

Applicable algebra in engineering, communication and computing, 2023, Vol.34 (3), p.489-520

2023

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On self-duality and hulls of cyclic codes over F2m[u]⟨uk⟩ with oddly even length

Applicable algebra in engineering, communication and computing, 2021, Vol.32 (4), p.459-493

2021

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Generalized quasi-cyclic codes over Galois rings: structural properties and enumeration

Applicable algebra in engineering, communication and computing, 2011-05, Vol.22 (3), p.219-233

Cao, Yonglin

2011

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Constructing and expressing Hermitian self-dual cyclic codes of length $$p^s$$ over $${\mathbb {F}}_{p^m}+u{\mathbb {F}}_{p^m}

Applicable algebra in engineering, communication and computing, 2024-05, Vol.35 (3), p.291-314

2024

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Generalized quasi-cyclic codes over Galois rings: structural properties and enumeration

Applicable algebra in engineering, communication and computing, 2011-05, Vol.22 (3)

Cao, Yonglin

2011

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On self-duality and hulls of cyclic codes over $$\frac{\mathbb {F}_{2^m}[u]}{\langle u^k\rangle }$$ with oddly even length

Applicable algebra in engineering, communication and computing, 2021-08, Vol.32 (4), p.459-493

2021

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1-generator quasi-cyclic codes over finite chain rings

Applicable algebra in engineering, communication and computing, 2013, Vol.24 (1), p.53-72

Cao, Yonglin

2013

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Self-dual cyclic codes over $${\mathbb {Z}}_4$$ of length 4n

Applicable algebra in engineering, communication and computing, 2022-01, Vol.33 (1), p.21-51

2022

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An explicit expression for all distinct self-dual cyclic codes of length $$p^k$$ over Galois ring $$\mathrm{GR}(p^2,m)

Applicable algebra in engineering, communication and computing, 2023-05, Vol.34 (3), p.489-520

2023

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Matrix-product structure of constacyclic codes over finite chain rings $$\mathbb {F}_{p^m}[u]/\langle u^e\rangle $$ F p m [ u ] / ⟨ u e

Applicable algebra in engineering, communication and computing, 2018-12, Vol.29 (6), p.455-478

2018

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On the arithmetic of the endomorphism ring $$\hbox {End}({\mathbb {Z}}_p[x]_{/\langle \overline{f}(x)\rangle }\times {\mathbb {Z}}_{p^2}[x]_{/\langle f(x)\rangle })$$ End ( Z p [ x ] / ⟨ f ¯ ( x ) ⟩ × Z p 2 [ x ] / ⟨ f ( x ) ⟩ )

Applicable algebra in engineering, communication and computing, 2015-06, Vol.26 (3), p.305-316

2015

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Concatenated structure of cyclic codes over Z4 of length 4n

Applicable algebra in engineering, communication and computing, 2016-08, Vol.27 (4), p.279-302

2016

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On the arithmetic of the endomorphism ring End(Zp[x]/⟨f¯(x)⟩×Zp2[x]/⟨f(x)⟩)

Applicable algebra in engineering, communication and computing, 2015-02, Vol.26 (3), p.305-316

2015

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Matrix-product structure of constacyclic codes over finite chain rings F p m [ u ] / ⟨ u e

Applicable algebra in engineering, communication and computing, 2018-01, Vol.29 (6), p.455-478

2018

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Complete classification of (δ+αu2)-constacyclic codes over F3m[u]/⟨u4⟩ of length 3n

Applicable algebra in engineering, communication and computing, 2018, Vol.29 (1), p.13-39

2018

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Complete classification of ( δ + α u 2 ) -constacyclic codes over F 3 m [ u ] / ⟨ u 4 ⟩ of length 3n

Applicable algebra in engineering, communication and computing, 2018-01, Vol.29 (1), p.13-39

2018

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Matrix-product structure of constacyclic codes over finite chain rings Fpm[u]/⟨ue

Applicable algebra in engineering, communication and computing, 2018, Vol.29 (6), p.455-478

2018

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Complete classification of $$(\delta +\alpha u^2)$$ ( δ + α u 2 ) -constacyclic codes over $${\mathbb {F}}_{3^m}[u]/\langle u^4\rangle $$ F 3 m [ u ] / ⟨ u 4 ⟩ of length 3n

Applicable algebra in engineering, communication and computing, 2018-01, Vol.29 (1), p.13-39

2018

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Self-dual cyclic codes over Z4 of length 4n

Applicable algebra in engineering, communication and computing, 2022, Vol.33 (1), p.21-51

2022

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Cyclic codes over $${\mathbb {F}}_{2^m}[u]/\langle u^k\rangle $$ F 2 m [ u ] / ⟨ u k ⟩ of oddly even length

Applicable algebra in engineering, communication and computing, 2016-08, Vol.27 (4), p.259-277

2016

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Concatenated structure of cyclic codes over $${\mathbb {Z}}_4$$ Z 4 of length 4n

Applicable algebra in engineering, communication and computing, 2016-08, Vol.27 (4), p.279-302

2016

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Cyclic codes over F2m[u]/⟨uk⟩ of oddly even length

Applicable algebra in engineering, communication and computing, 2016, Vol.27 (4), p.259-277

2016

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Constacyclic $$F_q$$ F q -linear codes over $$F_{q^l}$$ F q l

Applicable algebra in engineering, communication and computing, 2015-08, Vol.26 (4), p.369-388

2015

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Constacyclic Fq-linear codes over Fql

Applicable algebra in engineering, communication and computing, 2015, Vol.26 (4), p.369-388

2015

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Constructing and expressing Hermitian self-dual cyclic codes of length ps over Fpm+uFpm

An explicit expression for all distinct self-dual cyclic codes of length pk over Galois ring GR(p2,m)

On self-duality and hulls of cyclic codes over F2m[u]⟨uk⟩ with oddly even length

Generalized quasi-cyclic codes over Galois rings: structural properties and enumeration

Constructing and expressing Hermitian self-dual cyclic codes of length $$p^s$$ over $${\mathbb {F}}_{p^m}+u{\mathbb {F}}_{p^m}

Generalized quasi-cyclic codes over Galois rings: structural properties and enumeration

On self-duality and hulls of cyclic codes over $$\frac{\mathbb {F}_{2^m}[u]}{\langle u^k\rangle }$$ with oddly even length

1-generator quasi-cyclic codes over finite chain rings

Self-dual cyclic codes over $${\mathbb {Z}}_4$$ of length 4n

An explicit expression for all distinct self-dual cyclic codes of length $$p^k$$ over Galois ring $$\mathrm{GR}(p^2,m)

Matrix-product structure of constacyclic codes over finite chain rings $$\mathbb {F}_{p^m}[u]/\langle u^e\rangle $$ F p m [ u ] / ⟨ u e

On the arithmetic of the endomorphism ring $$\hbox {End}({\mathbb {Z}}_p[x]_{/\langle \overline{f}(x)\rangle }\times {\mathbb {Z}}_{p^2}[x]_{/\langle f(x)\rangle })$$ End ( Z p [ x ] / ⟨ f ¯ ( x ) ⟩ × Z p 2 [ x ] / ⟨ f ( x ) ⟩ )

Concatenated structure of cyclic codes over Z4 of length 4n

On the arithmetic of the endomorphism ring End(Zp[x]/⟨f¯(x)⟩×Zp2[x]/⟨f(x)⟩)

Matrix-product structure of constacyclic codes over finite chain rings F p m [ u ] / ⟨ u e

Complete classification of (δ+αu2)-constacyclic codes over F3m[u]/⟨u4⟩ of length 3n

Complete classification of ( δ + α u 2 ) -constacyclic codes over F 3 m [ u ] / ⟨ u 4 ⟩ of length 3n

Matrix-product structure of constacyclic codes over finite chain rings Fpm[u]/⟨ue

Complete classification of $$(\delta +\alpha u^2)$$ ( δ + α u 2 ) -constacyclic codes over $${\mathbb {F}}_{3^m}[u]/\langle u^4\rangle $$ F 3 m [ u ] / ⟨ u 4 ⟩ of length 3n

Self-dual cyclic codes over Z4 of length 4n

Cyclic codes over $${\mathbb {F}}_{2^m}[u]/\langle u^k\rangle $$ F 2 m [ u ] / ⟨ u k ⟩ of oddly even length

Concatenated structure of cyclic codes over $${\mathbb {Z}}_4$$ Z 4 of length 4n

Cyclic codes over F2m[u]/⟨uk⟩ of oddly even length

Constacyclic $$F_q$$ F q -linear codes over $$F_{q^l}$$ F q l

Constacyclic Fq-linear codes over Fql

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