
arXiv: 1609.03188
Let $\|\cdot\|$ denote the minimum distance to an integer. For $00$ and $(\alpha, \beta) \in \mathbb{R} \setminus \{0\} \times \mathbb{R}$ we study when \begin{equation*} \|\alpha p^{\gamma}+\beta \|
Comment: Error in the proof of the main Lemma where the large sieve is applied
Mathematics - Number Theory, linear sieve, Diophantine approximation, Applications of sieve methods, Distribution modulo one, exponential sums
Mathematics - Number Theory, linear sieve, Diophantine approximation, Applications of sieve methods, Distribution modulo one, exponential sums
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