Greatest common divisors of shifted primes and Fibonacci numbers
From MaRDI portal
Publication:2674247
DOI10.1007/s40993-022-00365-2zbMath1498.11195arXiv2204.05161OpenAlexW4294266559WikidataQ114217980 ScholiaQ114217980MaRDI QIDQ2674247
Publication date: 22 September 2022
Published in: Research in Number Theory (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2204.05161
Fibonacci and Lucas numbers and polynomials and generalizations (11B39) Primes represented by polynomials; other multiplicative structures of polynomial values (11N32) Primes (11A41)
Related Items (1)
Cites Work
- On positive integers \(n\) dividing the \(n\)th term of an elliptic divisibility sequence
- The density of numbers \(n\) having a prescribed G.C.D. with the \(n\)th Fibonacci number
- On the greatest common divisor of \(n\) and the \(n\)th Fibonacci number
- An upper bound for the moments of a GCD related to Lucas sequences
- The density of the terms in an elliptic divisibility sequence having a fixed G.C.D. with their indices
- Index divisibility in dynamical sequences and cyclic orbits modulo \(p\)
- On numbers \(n\) relatively prime to the \(n\)th term of a linear recurrence
- The Distribution of Self-Fibonacci Divisors
- On numbers n dividing the nth term of a linear recurrence
- On numbers n dividing the nth term of a Lucas sequence
- Terms in elliptic divisibility sequences divisible by their indices
- Divisibility properties of the Fibonacci entry point
- On Divisors of Fermat, Fibonacci, Lucas, and Lehmer Numbers
- A note on primes in certain residue classes
- ON NUMBERS WITH POLYNOMIAL IMAGE COPRIME WITH THE TH TERM OF A LINEAR RECURRENCE
- Index divisibility in the orbit of 0 for integral polynomials
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: Greatest common divisors of shifted primes and Fibonacci numbers
