S. K. Khanduja

collaborators

3 papers

math.NT2020

Discriminant and Integral basis of sextic fields defined by x^6+ax+b

Sumandeep Kaur, Sudesh Kaur Khanduja

Let $K = Q (θ)$ be an algebraic number field with $θ$ a root of an irreducible trinomial $f (x) = x^{6} + a x + b$ belonging to $Z [x]$ . In this paper, for each prime number $p$ …

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…