3 problems

Let $p$ and $q$ be distinct odd primes and set $n=pq$. Let $f_n$ and $g_n$ denote the reciprocal Fekete polynomial and its trace polynomial, respectively. Semiprime Fekete irreduci…

Let $n$ be a positive squarefree integer, let $d>1$ be an integer not dividing $n$, set $d_1=\gcd(d,n)$, and let … Let $F_n$ be the Fekete polynomial and let…

Let $p$ be a prime, let $f_p$ be the polynomial studied in the source, let $g_p$ be its associated auxiliary polynomial, and write … Let $\mathbb Q(f_p)$ denote the splitting field…