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Asymptotic For Primitive Roots Producing Polynomials | | N. A. Carella
; | | Date: |
2 Sep 2016 | | Abstract: | Let $x geq 1$ be a large number, let $f(x) in mathbb{Z}[x]$ be a prime
polynomial of degree $ ext{deg}(f)=m$, and let $u
e pm 1, v^2$ be a fixed
integer. Assuming the Bateman-Horn conjecture, an asymptotic counting function
for the number of primes $p=f(n) leq x$ with a fixed primitve root $u$ is
derived in this note. | | Source: | arXiv, 1609.1147 | | Services: | Forum | Review | PDF | Favorites | |
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