Correction notice to “Leonardo’s bivariate and complex polynomials” [Notes on Number Theory and Discrete Mathematics, 2022, Volume 28, Number 1, Pages 115–123]

CorrectionThe present notice provides the corrected forms of the generating functions for Leonardo polynomials, Leonardo bivariate polynomials, and Leonardo complex bivariate polynomials, which were previously presented in [1] by Mangueira, Vieira, Alves, and Catarino.We first recall the definitions of these polynomials given in [1].The n-th Leonardo's polynomial l n (x) is given bywith initial conditions l 0 (x) = l 1 (x) = 1 and l 2 (x) = 3.The n-th Leonardo's bivariate polynomial l n (x, y) is defined bywith initial conditions l 0 (x, y) = l 1 (x, y) = 1 and l 2 (x, y) = 3.

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Publication Details

Journal
Notes on Number Theory and Discrete Mathematics
Published
2025-04-01
DOI
https://doi.org/10.7546/nntdm.2025.31.1.79-81
Primary Topic
Advanced Numerical Analysis Techniques
Type
article
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article

Correction notice to “Leonardo’s bivariate and complex polynomials” [Notes on Number Theory and Discrete Mathematics, 2022, Volume 28, Number 1, Pages 115–123]

Notes on Number Theory and Discrete Mathematics
Advanced Numerical Analysis Techniques
article

Correction notice to “Leonardo’s bivariate and complex polynomials” [Notes on Number Theory and Discrete Mathematics, 2022, Volume 28, Number 1, Pages 115–123]

article en

Abstract

CorrectionThe present notice provides the corrected forms of the generating functions for Leonardo polynomials, Leonardo bivariate polynomials, and Leonardo complex bivariate polynomials, which were previously presented in [1] by Mangueira, Vieira, Alves, and Catarino.We first recall the definitions of these polynomials given in [1].The n-th Leonardo's polynomial l n (x) is given bywith initial conditions l 0 (x) = l 1 (x) = 1 and l 2 (x) = 3.The n-th Leonardo's bivariate polynomial l n (x, y) is defined bywith initial conditions l 0 (x, y) = l 1 (x, y) = 1 and l 2 (x, y) = 3.

Notes on Number Theory and Discrete MathematicsVol. 31(1)
Aksaray University (TR)
Openalex Percentile: Top 92%
Advanced Numerical Analysis Techniques
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