Recurrence with prescribed number of residues

DOI10.1016/j.jnt.2020.01.004zbMath1473.11039OpenAlexW3005811895MaRDI QIDQ784270

Aivaras Novikas, Arturas Dubickas

Publication date: 3 August 2020

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

Full work available at URL: https://doi.org/10.1016/j.jnt.2020.01.004

zbMATH Keywords

fractional partsFibonacci numbersLucas numbersprimitive divisorsGolden Section

Mathematics Subject Classification ID

PV-numbers and generalizations; other special algebraic numbers; Mahler measure (11R06) Fibonacci and Lucas numbers and polynomials and generalizations (11B39) Sequences (mod (m)) (11B50) Distribution modulo one (11J71)

Related Items (1)

On the number of residues of linear recurrences

Cites Work

• Diophantine approximations with Fibonacci numbers
• Primitive divisors of Lucas and Lehmer sequences. II
• There are infinitely many limit points of the fractional parts of powers
• On the reduced length of a polynomial with real coefficients
• Maximal frequencies of elements in second-order linear recurring sequences over a finite field
• Uniform distribution of linear recurring sequences modulo prime powers.
• A Fibonacci-like sequence of composite numbers
• On the reduced length of a polynomial with real coefficients. II
• An arithmetical property of powers of Salem numbers
• Répartition (mod 1) des puissances successives des nombres réels
• Existence of primitive divisors of Lucas and Lehmer numbers
• Comments on the fractional parts of Pisot numbers
• ARITHMETICAL PROPERTIES OF POWERS OF ALGEBRAIC NUMBERS
• A Fibonacci-Like Sequence of Composite Numbers
• The reduced length of a polynomial with complex coefficients
• Tables of Fibonacci and Lucas factorizations
• A Distribution Property for Linear Recurrence of the Second Order
• Primitive divisors of Lucas and Lehmer sequences, III
• Primitive Divisors of Lucas and Lehmer Sequences
• A Fibonacci-Like Sequence of Composite Numbers
• Linear recurrence sequences without zeros
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item

This page was built for publication: Recurrence with prescribed number of residues