Christopher G. Pinner

activity

20142026

most citedMinimal Group Determinants For Dicyclic Groups

12 citations · 39 across the 18 of their papers we have counts for

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2 papers · 1 filter

math.NT2022

The group determinants for $Z_{n} \times H$

Bishnu Paudel, Christopher Pinner

Let $Z_{n}$ denote the cyclic group of order $n$ . We show how the group determinant for $G = Z_{n} \times H$ can be simply written in terms of the group determinant for…

math.NT2022★ 3 cited

Prime power order circulant determinants

Michael J. Mossinghoff, Christopher Pinner

Newman showed that for primes $p \geq 5$ an integral circulant determinant of prime power order $p^{t}$ cannot take the value $p^{t + 1}$ once $t \geq 2.$ We show that many other values…

The group determinants for Zn​×H

Prime power order circulant determinants

The group determinants for $Z_{n} \times H$