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The divisor-distribution conjecture for irreducible polynomials when $g\geqslant 2$
Let $F(t)\in\mathbb{Z}[t]$ be irreducible, and let $H_F(x,y,z)$ count the integers $n\leqslant x$ for which $F(n)$ has a divisor in $(y,z]$ . Let $g$ and ${\mathcal E}$ be the param…
Conjectureopenanalytic-number-theory divisor-distribution polynomial-valuesarXiv posted 2 days ago

The divisor-distribution conjecture for irreducible polynomials when g⩾2g\geqslant 2g⩾2