Trevor Hyde

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20102026

most citedPolynomial splitting measures and cohomology of the pure braid group

6 citations · 10 across the 17 of their papers we have counts for

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math.CO2018

Cyclotomic factors of necklace polynomials

Trevor Hyde

We observe that the necklace polynomials $M_{d} (x) = \frac{1}{d} \sum_{e ∣ d} μ (e) x^{d / e}$ are highly reducible over $Q$ with many cyclotomic factors. Furthermore, the seque…

math.CO2017

Circulant q-Butson Hadamard matrices

Trevor Hyde, Joseph Kraisler

If $q = p^{n}$ is a prime power, then a $d$ -dimensional \emph{ $q$ -Butson Hadamard matrix} $H$ is a $d \times d$ matrix with all entries $q$ th roots of unity such that $H H^{*} = d I_{d}$ . W…