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- W3136342755 abstract "Let $mathcal{P}_r$ denote an almost-prime with at most $r$ prime factors, counted according to multiplicity. In this paper, it is proved that for $alphainmathbb{R}backslashmathbb{Q},,betainmathbb{R}$ and $0<theta<10/1561$, there exist infinitely many primes $p$, such that $|alpha p^2+beta|<p^{-theta}$ and $p+2=mathcal{P}_4$, which constitutes an improvement upon the previous result." @default.
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- W3136342755 date "2021-03-22" @default.
- W3136342755 modified "2023-09-23" @default.
- W3136342755 title "On the distribution of $alpha p^2$ modulo one with prime $p$ of a special form" @default.
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