Anuj Jakhar

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20162024

most citedOn Schur's irreducibility results and generalised

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-Hermite polynomials

1 citations · 4 across the 9 of their papers we have counts for

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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…

math.AC2016

On the irreducibility of multivariate polynomials

Anuj Jakhar

Let (K, v) be a henselian valued field of arbitrary rank. In this paper, we give an irreducibility criterion for multivariate polynomials over K using valuation theory.