Salem numbers as Mahler measures of nonreciprocal units
Artūras Dubickas · Acta Arithmetica · 2016
We show that for $d=4$ and for each $d=4\ell+2$, where $\ell \in \mathbb N$, there are Salem numbers of degree $d$ which belong to the set of nonreciprocal Mahler measures $L_0$. In passing, we show that for every odd $n$ there exist Salem polynomials $f$