Novel Expressions for Certain Generalized Leonardo Polynomials and Their Associated Numbers DOI Creative Commons
W. M. Abd‐Elhameed, Omar Mazen Alqubori,

Abdulrahim A. Alluhaybi

et al.

Axioms, Journal Year: 2025, Volume and Issue: 14(4), P. 286 - 286

Published: April 11, 2025

This article introduces new polynomials that extend the standard Leonardo numbers, generalizing Fibonacci and Lucas polynomials. A power form representation is developed for these polynomials, which crucial deriving further formulas. also presents two connection formulas linking generalized to as well several identities involving some specific numbers. Additionally, product with are provided, along computations of definite integrals based on derived

Language: Английский

Novel Expressions for Certain Generalized Leonardo Polynomials and Their Associated Numbers DOI Creative Commons
W. M. Abd‐Elhameed, Omar Mazen Alqubori,

Abdulrahim A. Alluhaybi

et al.

Axioms, Journal Year: 2025, Volume and Issue: 14(4), P. 286 - 286

Published: April 11, 2025

This article introduces new polynomials that extend the standard Leonardo numbers, generalizing Fibonacci and Lucas polynomials. A power form representation is developed for these polynomials, which crucial deriving further formulas. also presents two connection formulas linking generalized to as well several identities involving some specific numbers. Additionally, product with are provided, along computations of definite integrals based on derived

Language: Английский

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