S. Wright

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20112015

most citedOn the density of primes with a set of quadratic residues or non-residues in given arithmetic progression

9 citations · 13 across the 5 of their papers we have counts for

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math.NT2015

Notes on the Theory of Algebraic Numbers

Steve Wright

A series of lecture notes on the elementary theory of algebraic numbers, using only knowledge of a first-semester graduate course in algebra (primarily groups and rings). No prereq…

math.NT2015

On the Quadratic Formula Modulo N

Steve Wright

Let $a, b, c,$ and $n$ be integers, with $a$ nonzero and $n$ at least two. Necessary and sufficient conditions on these parameters are derived which guarantee that all solutions of…

math.NT2014★ 4 cited

Quadratic Residues and Non-Residues: Selected Topics

Steve Wright

Number theory as a coherent mathematical subject started with the work of Fermat in the decade from 1630 to 1640, but modern number theory, that is, the systematic and mathematical…

math.NT2013★ 9 cited

On the density of primes with a set of quadratic residues or non-residues in given arithmetic progression

Steve Wright

Let $A$ denote a finite set of arithmetic progressions of positive integers and let $s \geq 2$ be an integer. If the cardinality of $A$ is at least 2 and $U$ is…

math.NT2011

Quadratic Residues and Non-residues in Arithmetic Progression

Steve Wright

Let S be an infinite set of non-empty, finite subsets of the nonnegative integers. If p is an odd prime, let c(p) denote the cardinality of the set {T {\in} S : T {\subseteq} {1,..…