On the $(m,t)$-extension dual complex Fibonacci $p$-numbers

Bandhu Prasad

doi:10.4064/am2464-3-2024

Instytut Matematyczny Polskiej Akademii Nauk / Institute of Mathematics / Publishing house / Journals and Serials / Applicationes Mathematicae / All issues

On the $(m,t)$ -extension dual complex Fibonacci $p$ -numbers

Volume 51 / 2024

Bandhu Prasad Applicationes Mathematicae 51 (2024), 95-108 MSC: Primary 11B39; Secondary 94B35, 94B25 DOI: 10.4064/am2464-3-2024 Published online: 15 April 2024

Abstract

We introduce $(m,t)$ -extension dual complex Fibonacci $p$ -numbers and we establish some of their properties. They are connected to complex Fibonacci numbers, complex Fibonacci $p$ -numbers, $m$ -extension dual complex Fibonacci $p$ -numbers and dual complex Fibonacci $p$ -numbers.

Authors

Bandhu PrasadDepartment of Mathematics
Kandi Raj College
Kandi, India
e-mail

Free download under CC-BY license

Search for IMPAN publications

Instytut Matematyczny Polskiej Akademii Nauk / Institute of Mathematics / Publishing house / Journals and Serials / Applicationes Mathematicae / All issues

Applicationes Mathematicae

On the (m,t)-extension dual complex Fibonacci pp-numbers

Volume 51 / 2024

Abstract

Authors

Search for IMPAN publications

Rewrite code from the image

On the $(m,t)$ -extension dual complex Fibonacci $p$ -numbers