Abhay Kumar Singh

Orcid: 0000-0003-0588-9163

Affiliations:
  • Indian Institute of Technology Dhanbad, Dhanbad, Jharkhand, India


According to our database1, Abhay Kumar Singh authored at least 35 papers between 2012 and 2026.

Collaborative distances:
  • Dijkstra number2 of four.
  • Erdős number3 of four.

Timeline

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Bibliography

2026
Lee metric codes for symbol-pair read channels.
Discret. Math., 2026

2025
Several classes of p-ary linear codes with few-weights derived from Weil sums.
CoRR, October, 2025

Binary cyclic codes from permutation polynomials over ${\mathbb {F}}_{2^m}$.
Des. Codes Cryptogr., September, 2025

Function-Correcting <i>b</i>-symbol Codes for Locally (λ, ρ,b)-Functions.
CoRR, May, 2025

Binary cyclic codes from permutation polynomials over 𝔽<sub>2<sup>m</sup></sub>.
CoRR, April, 2025

Code size constraints in b-symbol read channels: A bound analysis.
CoRR, April, 2025

Function-Correcting Codes for b-Symbol Read Channels.
CoRR, March, 2025

2024
Construction of DNA codes with multiple constrained properties.
Cryptogr. Commun., September, 2024

Corrigendum to "A study of primer design with w-constacyclic shift over F4" [Theor. Comp. Sci. 960 (2023) 113925].
Theor. Comput. Sci., 2024

A Symbol-Pair Decoder for CSS Codes.
CoRR, 2024

Cyclic codes over rings of matrices.
Adv. Math. Commun., 2024

Secure and Compact: A New Variant of McEliece Cryptosystem.
IEEE Access, 2024

A Novel PQ-KEM Based on Coding Theory.
Proceedings of the Progress in Cryptology - INDOCRYPT 2024, 2024

2023
On symbol-pair distances of repeated-root constacyclic codes of length 2p<sup>s</sup> over ${\mathbb {F}}_{p^m}+u{\mathbb {F}}_{p^m}$ and MDS symbol-pair codes.
Appl. Algebra Eng. Commun. Comput., November, 2023

A study of primer design with <i>w</i>-constacyclic shift over F4.
Theor. Comput. Sci., June, 2023

A medical image cryptosystem using bit-level diffusion with DNA coding.
J. Ambient Intell. Humaniz. Comput., March, 2023

Sliding window symbol-pair constrained codes for energy harvesting.
Ann. des Télécommunications, February, 2023

On the symbol-pair distance of some classes of repeated-root constacyclic codes over Galois ring.
Appl. Algebra Eng. Commun. Comput., 2023

2022
Construction of optimal codes from a class of constacyclic codes.
J. Appl. Math. Comput., December, 2022

Construction of Multiple Constrained DNA Codes.
CoRR, 2022

A study of quantum codes obtained from cyclic codes over a non-chain ring.
Cryptogr. Commun., 2022

Stabilizer codes and Symbol-Pair Metric are Related.
Proceedings of the IEEE International Symposium on Information Theory, 2022

2021
On Hamming and b-symbol distance distributions of repeated-root constacyclic codes of length $$4p^s$$ over $${\pmb {\mathbb {F}}}_{p^m}+u {\pmb {\mathbb {F}}}_{p^m}$$.
J. Appl. Math. Comput., June, 2021

A novel binary operator for designing medical and natural image cryptosystems.
Signal Process. Image Commun., 2021

2020
Compressed DNA Coding Using Minimum Variance Huffman Tree.
IEEE Commun. Lett., 2020

Cyclic codes over the ring GR(pe, m)[u]∕〈uk〉.
Discret. Math., 2020

b-Symbol Distance of Constacylic Codes of Length p<sup>s</sup> Over F<sub>p</sub><sup>m</sup> + uF<sub>p</sub><sup>m</sup>.
IEEE Access, 2020

Hamming distance of repeated-root constacyclic codes of length 2p<sup>s</sup> over ${\mathbb {F}}_{p^m}+u{\mathbb {F}}_{p^m}$.
Appl. Algebra Eng. Commun. Comput., 2020

2019
Construction of cyclic DNA codes over the ring Z4[u]/〈u2-1〉 based on the deletion distance.
Theor. Comput. Sci., 2019

MDS Symbol-Pair Repeated-Root Constacylic Codes of Prime Power Lengths Over 𝔽<sub>p<sup>m</sup></sub> + u𝔽<sub>p<sup>m</sup></sub>.
IEEE Access, 2019

2018
On the Symbol-Pair Distance of Repeated-Root Constacyclic Codes of Prime Power Lengths.
IEEE Trans. Inf. Theory, 2018

On the structure of cyclic codes over the ring Z2s[u]∕〈uk〉.
Discret. Math., 2018

Cyclic DNA codes over the ring 𝔽<sub>2</sub>+u𝔽<sub>2</sub>+v𝔽<sub>2</sub>+uv𝔽<sub>2</sub>+v<sup>2</sup>𝔽<sub>2</sub>+uv<sup>2</sup>𝔽<sub>2</sub>.
Des. Codes Cryptogr., 2018

2015
On cyclic codes over the ring Z<sub>p</sub>[u] / 〈u<sup>k</sup>〉.
Des. Codes Cryptogr., 2015

2012
On cyclic codes over the ring $Z_p + uZ_p + ... + u^{k-1}Z_p$
CoRR, 2012


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