Topics In Analytic Number Theory And Consecutive Primitive Roots

Authors

Nelson Carella, CUNY Bronx Community CollegeFollow

Document Type

Other

Publication Date

Fall 12-28-2021

Abstract

This monograph proves the existence of various configurations of $(k+1)$-tuples of consecutive and quasi consecutive primitive roots $n+a_0, n+a_1, n+a_2, ,,,, n+a_k$ in the finite field $\F_p$, where $a_0,a_1, \ldots, a_k$ is a fixed $(k+1)$-tuples of distinct integers.