Author:
Brauer Alfred,Reynolds R. L.
Abstract
In 1913 L. Aubry [1] proved the following theorem:
If a and m are relatively prime, m > 0, and if
is not an
integer, then it is always possible to find integers x and y not both zero such
that
Publisher
Canadian Mathematical Society
Cited by
17 articles.
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1. : Halfway to Unique Factorization;The American Mathematical Monthly;2024-07-22
2. On the Thue–Vinogradov Lemma;Proceedings of the Steklov Institute of Mathematics;2021-09
3. Elementary Estimates for the Least Primitive Root;Studies in Mathematics and Mechanics;2013
4. Small zeros of quadratic forms mod $P^{2}$;Proceedings of the American Mathematical Society;2012-12-01
5. Efficient prediction of Marsaglia-Zaman random number generators;IEEE Transactions on Information Theory;1998-05