activity
20122026
most citedSeveral classes of minimal linear codes with few weights from weakly regular plateaued functions

96 citations · 195 across the 69 of their papers we have counts for

collaborators

76 papers

cs.IT2026

Optimal Ferrers Diagram Rank-Metric Codes: New Constructions, Diagram Combinations, and Applications to Constant-Dimension Subspace Codes

Fang-Wei Fu, Xuan Gao, Sihem Mesnager +1

In this paper, we present three new constructions of optimal FDRM codes, all derived from subcodes of maximum rank-distance (MRD) codes. The first construction (Theorem~\ref{theo5}…

cs.IT2026

On -rank additive intersection pairs (RAIP) of codes

Sanjit Bhowmick, Kuntal Deka, Sihem Mesnager

This paper introduces and studies \(\ell\)-rank additive intersection pairs (RAIP) of codes over finite fields for a given positive integer \(\ell\). The notion of \(\ell\)-RAIP pr…

cs.IT2026

Function-Correcting RT Codes: A Coding Framework for Parallel Channels

Huiying Liu, Hongwei Liu, Sihem Mesnager

Function-correcting codes have recently emerged as an effective approach to reducing coding redundancy when the objective is to reliably recover only the prescribed function values…

cs.IT2026

Beyond Polynomials: Optimal Locally Recoverable Codes from Good Rational Functions

Hengfeng Liu, Sihem Mesnager, Chunming Tang +1

Locally recoverable codes (LRCs) have emerged as fundamental objects in modern coding theory, primarily due to their pivotal role in distributed and cloud storage systems. A major…

cs.IT2026

Function-Based Minimal Linear Codes over Galois Rings : Minimality Criteria and Infinite Constructions

Biplab Chatterjee, Sihem Mesnager, Ratnesh Kumar Mishra +2

In this paper, we extend a necessary and sufficient condition for a linear code over a Galois ring to be minimal and establish new bounds on the length of an -dimensional minima…

cs.IT2026

Constructions of linear codes from vectorial plateaued functions and their subfield codes with applications to quantum CSS codes

Virginio Fratianni, Sihem Mesnager

Linear codes over finite fields parameterized by functions have proven to be a powerful tool in coding theory, yielding optimal and few-weight codes with significant applications i…