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- W2952803403 abstract "We show that for every fixed $A>0$ and $theta>0$ there is a $vartheta=vartheta(A,theta)>0$ with the following property. Let $n$ be odd and sufficiently large, and let $Q_{1}=Q_{2}:=n^{h}(log n)^{-vartheta}$ and $Q_{3}:=(log n)^{theta}$. Then for all $q_{3}leq Q_{3}$, all reduced residues $a_{3}$ mod $q_{3}$, almost all $q_{2}leq Q_{2}$, all admissible residues $a_{2}$ mod $q_{2}$, almost all $q_{1}leq Q_{1}$ and all admissible residues $a_{1}$ mod $q_{1}$, there exists a representation $n=p_{1}+p_{2}+p_{3}$ with primes $p_{i}equiv a_{i} (q_{i})$, $i=1,2,3$." @default.
- W2952803403 created "2019-06-27" @default.
- W2952803403 creator A5007423236 @default.
- W2952803403 date "2008-03-06" @default.
- W2952803403 modified "2023-09-25" @default.
- W2952803403 title "On the ternary Goldbach problem with primes in independent arithmetic progressions" @default.
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