The first author was supported by NSF grant DMS-1201442. The research of the second author was supported by EPSRC grant EP/K021132X/1. The research of the third author was partially supported by Russian Foundation for Basic Research, Grant 14-01-00332, and by Program Supporting Leading Scientific Schools, Grant Nsh-3082.2014.1.
Тип публикации:
Статья
Язык публикации: английский
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Эта публикация цитируется в следующих 7 статьяx:
Michael Th. Rassias, “Recent Results on Large Gaps Between Primes”, Axioms, 14:3 (2025), 198
М. Р. Габдуллин, А. О. Радомский, “Числа, удаленные от простых, образуют базис порядка $2$”, Матем. сб., 215:5 (2024), 47–70 [M. R. Gabdullin, A. O. Radomskii, “Prime avoiding numbers is a basis of order 2”, Mat. Sb., 215:5 (2024), 47–70]
М. Р. Габдуллин, А. О. Радомский, “Числа, удаленные от простых, образуют базис порядка $2$”, Матем. сб., 215:5 (2024), 47–70; M. R. Gabdullin, A. O. Radomskii, “Prime avoiding numbers form a basis of order $2$”, Sb. Math., 215:5 (2024), 612–633
Helmut Maier, Michael Th. Rassias, Springer Optimization and Its Applications, 165, Discrete Mathematics and Applications, 2020, 397
Artūras Dubickas, “Intervals without primes near elements of linear recurrence sequences”, Int. J. Number Theory, 14:02 (2018), 567
Helmut Maier, Michael Rassias, “Large gaps between consecutive prime numbers containing square-free numbers and perfect powers of prime numbers”, Proc. Amer. Math. Soc., 144:8 (2016), 3347
Tristan Freiberg, Fields Institute Communications, 77, Advances in the Theory of Numbers, 2015, 87
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