T. L. Todorova
Published 2025-01-11Version 1
We prove that there are infinitely many integers, which can represent as sum of a square-free integer and a prime $p$ with $||\alpha p+\beta||<p^{-1/10}$, where $\alpha$ is irrational.
Representation of even integers as a sum of squares of primes and powers of two
Sums of the digits in bases 2 and 3
On the representation of integers by quadratic forms
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