Manjit Singh

activity

20142021

most citedOn invariant analysis and conservation laws for degenerate coupled multi-KdV equations for multiplicity l = 3

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

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Showing 2018Show all

4 papers · 1 filter

math.CO2018

Explicit factorization of $x^{2^{n} d} - 1$ over a finite field

Manjit Singh

Let $F_{q}$ be a finite field of odd characteristic containing $q$ elements and integer $n \geq 1$ . In this paper, the explicit factorization of $x^{2^{n} d} - 1$ over $\mathbb{F}_…

math.NT2018

Some subgroups of a finite field and their applications for obtaining explicit factors

Manjit Singh

Let $S_{q}$ denote the group of all square elements in the multiplicative group $F_{q}^{*}$ of a finite field $F_{q}$ of odd characteristic containing $q$ eleme…

math.CO2018

Weight distributions of all irreducible $μ$ -constacyclic codes of length $ℓ^{n}$

Manjit Singh

Let $F_{q}$ be a finite field of order $q$ and integer $n \geq 1$ . Let $ℓ$ be a prime such that $ℓ^{k} ∣ (q - 1)$ for some integer $k \geq 1$ and $μ$ be an element of order $\el…

nlin.SI2018★ 6 cited

On invariant analysis and conservation laws for degenerate coupled multi-KdV equations for multiplicity l = 3

R. K. Gupta, M. Singh

The degenerate coupled multi-KdV equations for coupled multiplicity l=3 are studied. The equations also known as three fields Kaup-Boussinesq equations are considered for invariant…

Explicit factorization of x2nd−1 over a finite field

Some subgroups of a finite field and their applications for obtaining explicit factors

Weight distributions of all irreducible μ-constacyclic codes of length ℓn

On invariant analysis and conservation laws for degenerate coupled multi-KdV equations for multiplicity l = 3

Explicit factorization of $x^{2^{n} d} - 1$ over a finite field

Weight distributions of all irreducible $μ$ -constacyclic codes of length $ℓ^{n}$