scientific article; zbMATH DE number 7411416
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Publication:5157668
zbMath1488.11027MaRDI QIDQ5157668
Publication date: 19 October 2021
Full work available at URL: https://dergipark.org.tr/en/pub/hujms/issue/47862/604387
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Recurrences (11B37) Higher degree equations; Fermat's equation (11D41) Fibonacci and Lucas numbers and polynomials and generalizations (11B39) Sequences (mod (m)) (11B50) Sequences and sets (11B99)
Uses Software
Cites Work
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- Elliptic Diophantine equations. A concrete approach via the elliptic logarithm
- Fibonacci numbers at most one away from a perfect power
- Combinatorial numbers in binary recurrences
- The Magma algebra system. I: The user language
- Generalized Fibonacci numbers of the form \(wx^2 + 1\)
- The square terms in Lucas sequences
- Classical and modular approaches to exponential Diophantine equations. I: Fibonacci and Lucas perfect powers
- Squares in some recurrent sequences
- The Square Terms in Generalized Lucas Sequence with Parameters $P$ And $Q$
- GENERALIZED FIBONACCI AND LUCAS NUMBERS OF THE FORM wx2AND wx2∓ 1
- On integral points on biquadratic curves and near-multiples of squares in Lucas sequences
- On the Diophantine equation $L_n=\binom{x}{5}$
- On square classes in generalized Fibonacci sequences
- Lucas sequences whose nth term is a square or an almost square
- GENERALIZED LUCAS NUMBERS OF THE FORM 5kx2AND 7kx2
- Computing all integer solutions of a genus 1 equation
- My Numbers, My Friends
- Perfect Pell Powers
- Solving elliptic diophantine equations by estimating linear forms in elliptic logarithms. The case of quartic equations
- Lucas and fibonacci numbers and some diophantine Equations
- On Square Fibonacci Numbers
- On Fibonacci numbers which are one more than a square.
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