Neeraj Sangwan

activity

20162022

most citedAn irreducibility criterion for integer polynomials

1 citations · 1 across the 2 of their papers we have counts for

collaborators

4 papers

math.NT2022

Discriminant and integral basis of pure nonic fields

Anuj Jakhar, Neeraj Sangwan

Let $K = \Q(θ)$ be an algebraic number field with $θ$ satisfying an irreducible polynomial $x^{9} - a$ over the field $\Q$ of rationals and $Z_{K}$ denote the ring of algebraic inte…

math.NT2020

On integral basis of pure number fields

Anuj Jakhar, Sudesh K. Khanduja, Neeraj Sangwan

Let $K = Q (n a)$ be an extension of degree $n$ of the field $\Q$ of rational numbers, where the integer $a$ is such that for each prime $p$ dividing $n$ either $p\nm…

math.NT2020

On the discriminant of pure number fields

Anuj Jakhar, Sudesh K. Khanduja, Neeraj Sangwan

Let $K = Q (n a)$ be an extension of degree $n$ of the field $\Q$ of rational numbers, where the integer $a$ is such that for each prime $p$ dividing $n$ either $p\nm…

math.AC2016★ 1 cited

An irreducibility criterion for integer polynomials

Anuj Jakhar, Neeraj Sangwan

Let $f (x) = i = 0 \sum n a_{i} x^{i}$ be a polynomial with coefficients from the ring $Z$ of integers satisfying either $(i)$ $0 < a_0 \leq a_{1} \leq \cdots \leq a…