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Chen primes in arithmetic progressions

Published 12 Jan 2016 in math.NT | (1601.02873v4)

Abstract: We find a lower bound for the number of Chen primes in the arithmetic progression $a \bmod q$, where $(a,q)=(a+2,q)=1$. Our estimate is uniform for $q \leq \logM x$, where $M>0$ is fixed.

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