most citedConstruction of all MDS and involutory MDS matrices

4 citations · 8 across the 7 of their papers we have counts for

collaborators

7 papers

cs.CR2024★ 2 cited

A New Algorithm for Computing Branch Number of Non-Singular Matrices over Finite Fields

P. R. Mishra, Yogesh Kumar, Susanta Samanta +1

The notion of branch numbers of a linear transformation is crucial for both linear and differential cryptanalysis. The number of non-zero elements in a state difference or linear m…

cs.CR2024★ 2 cited

A Systematic Construction Approach for All Involutory MDS Matrices

Yogesh Kumar, P. R. Mishra, Susanta Samanta +1

Maximum distance separable (MDS) matrices play a crucial role not only in coding theory but also in the design of block ciphers and hash functions. Of particular interest are invol…

cs.CR2024★ 4 cited

Construction of all MDS and involutory MDS matrices

Yogesh Kumar, P. R. Mishra, Susanta Samanta +2

In this paper, we propose two algorithms for a hybrid construction of all MDS and involutory MDS matrices over a finite field , respectively. The prop…

math.AC2020

Maximal non valuative domains

Rahul Kumar, Atul Gaur

The notion of maximal non valuative domain is introduced and characterized. An integral domain R is called a maximal non valuative domain if R is not a valuative domain but every p…

math.AC2020

On minimal ring extensions

Rahul Kumar, Atul Gaur

Let be a commutative ring with identity. The ring can be viewed as an extension of via the diagonal map , given by $Δ(r) = (r, r…

math.AC2020

Comment on "Two notes on imbedded prime divisors"

Rahul Kumar, Atul Gaur

In this note, we show that a part of [5, Remark 2.2] is not correct. Some conditions are given under which the same holds.