Indibar Debnath

activity

20222025

collaborators

4 papers

cs.IT2025

Skew generalized quasi-cyclic codes over non-chain ring $F_{q} + v F_{q}$

Kundan Suxena, Indibar Debnath, Om Prakash

For a prime $p$ , let $F_{q}$ be the finite field of order $q = p^{d}$ . This paper presents the study on skew generalized quasi-cyclic (SGQC) codes of length $n$ over the non-chain ring…

cs.IT2025

Classification of LCD and self-dual codes over a finite non-unital local ring

Anup Kushwaha, Indibar Debnath, Om Prakash +1

This work explores LCD and self-dual codes over a noncommutative non-unital ring $E_{p} = ⟨ r, s ∣ p r = p s = 0, r^{2} = r, s^{2} = s, r s = r, sr = s ⟩$ of order $p^{2}$ where $p$ is…

cs.IT2024

Galois hulls of constacyclic codes over affine algebra rings

Indibar Debnath, Habibul Islam, Edgar Martínez-Moro +1

Let $A$ the affine algebra given by the ring $F_{q} [X_{1}, X_{2}, \dots, X_{ℓ}] / I$ , where $I$ is the ideal $⟨ t_{1} (X_{1}), t_{2} (X_{2}), \dots, t_{ℓ} (X_{ℓ})⟩$ …

cs.IT2022

Quantum Codes from additive constacyclic codes over a mixed alphabet and the MacWilliams identities

Indibar Debnath, Ashutosh Singh, Om Prakash +1

Let $Z_{p}$ be the ring of integers modulo a prime number $p$ where $p - 1$ is a quadratic residue modulo $p$ . This paper presents the study of constacyclic codes over chain r…

Skew generalized quasi-cyclic codes over non-chain ring Fq​+vFq​

Classification of LCD and self-dual codes over a finite non-unital local ring

Galois hulls of constacyclic codes over affine algebra rings

Quantum Codes from additive constacyclic codes over a mixed alphabet and the MacWilliams identities

Skew generalized quasi-cyclic codes over non-chain ring $F_{q} + v F_{q}$