Prime divisors of second-order linear recurrences. I

DOI10.1016/0022-314X(76)90010-XzbMath0334.10018MaRDI QIDQ1228503

P. J. Stephens

Publication date: 1976

Published in: Journal of Number Theory (Search for Journal in Brave)

Mathematics Subject Classification ID

Recurrences (11B37) Primes in congruence classes (11N13) Zeta functions and (L)-functions (11S40)

Related Items

A PROBLEM OF FOMENKO'S RELATED TO ARTIN'S CONJECTURE ⋮ ON A CONJECTURE OF ERDŐS ⋮ Positive lower density for prime divisors of generic linear recurrences ⋮ Higher rank generalizations of Fomenko's conjecture ⋮ Sur les diviseurs premiers des suites récurrentes linéaires ⋮ Constants for Artin-like problems in Kummer and division fields ⋮ A two-variable Artin conjecture ⋮ Prime divisors of second order linear recurrences. II ⋮ A lower bound for the two-variable Artin conjecture and prime divisors of recurrence sequences ⋮ Average results on the order of \(a\) modulo \(p\) ⋮ Prime divisors of the Lagarias sequence ⋮ Prime divisors of linear recurrences and Artin's primitive root conjecture for number fields ⋮ On the period length mod \(p\) of a class of recursive sequences

Cites Work

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• On groups of linear recurrences. I
• On Artin's conjecture.