Surender Kumar

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20232026

most citedOn the index of power compositional polynomials

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

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math.RA2026

Irreducible $Z_{+}$ -modules over $Z [m d_{1}, m d_{2}, \dots, m d_{r}]$

Surender Kumar, Sumandeep Kaur

Let $d_{1}, d_{2}, \dots, d_{r} \geq 2$ be $m$ -th power free positive integers. In this paper, we provide explicit representations of all irreducible $Z_{+}$ -modules over $\mathbb{Z}…

Irreducible Z+​-modules over Z[md1​​,md2​​,…,mdr​​]

Irreducible $Z_{+}$ -modules over $Z [m d_{1}, m d_{2}, \dots, m d_{r}]$