On Leonardo Numbers and Fibonacci Fundamental System

Author:

Spreafico Elen Viviani Pereira,Catarino Paula Maria Machado Cruz

Publisher

Springer Nature Switzerland

Reference13 articles.

1. Alp, Y., Koçer, E.G.: Some properties of Leonardo numbers. Konuralp J. Math. 9(1), 183–189 (2021)

2. Alves, F.R.V, Vieira, R.P.M.: The Newton fractal’s Leonardo sequence study with the Google colab. Int. Electron. J. Math. Educ. 15, 1–9 (2020)

3. Ben Taher, R., Rachidi, M.: On the matrix powers and exponential by r-generalized Fibonacci sequences methods: the companion matrix case. Linear Algebra Appl. 370, 341–353 (2003)

4. Ben Taher, R., Rachidi, M.: Solving some generalized Vandermonde systems and inverse of their associate matrices via new approaches for the Binet formula. Appl. Math. Comput. 290, 267–280 (2016)

5. Catarino, P., Borges, A.: On Leonardo numbers. Acta Math. Univ. Comenianae 89(1), 75–86 (2019)

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